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<feed xmlns="http://www.w3.org/2005/Atom"><title>Bala Juluri</title><link href="plasmon360.github.io/" rel="alternate"></link><link href="plasmon360.github.io/feeds/all.atom.xml" rel="self"></link><id>plasmon360.github.io/</id><updated>2026-02-01T00:00:00-08:00</updated><entry><title>Learning CUDA: Workstation from Hell — Adventures with a Free GTX 1070</title><link href="plasmon360.github.io/knowing-my-gpu.html" rel="alternate"></link><published>2026-02-01T00:00:00-08:00</published><updated>2026-02-01T00:00:00-08:00</updated><author><name>Bala Juluri</name></author><id>tag:None,2026-02-01:plasmon360.github.io/knowing-my-gpu.html</id><summary type="html">&lt;p&gt;Free Workstation? 🙋‍♂️ Count me in! I picked the free gaming workstation. Surprise twist—the HDMI output gave me no signal. Of course. The machine was a box of mysteries, but with an NVIDIA sticker on it, so I had a good hunch about the GPU.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/workstation_from_hell.jpg"&gt;
I wasn't trying to build …&lt;/p&gt;</summary><content type="html">&lt;p&gt;Free Workstation? 🙋‍♂️ Count me in! I picked the free gaming workstation. Surprise twist—the HDMI output gave me no signal. Of course. The machine was a box of mysteries, but with an NVIDIA sticker on it, so I had a good hunch about the GPU.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/workstation_from_hell.jpg"&gt;
I wasn't trying to build an ML workstation—I'm saturated with models/GenAI at work and wanted something different: a hands-on, low-level tour of how GPUs actually work. I installed Ubuntu, SSH'd in, and started poking around. A quick &lt;code&gt;nvidia-smi&lt;/code&gt; confirmed the headline act:&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/gtx_1070_nvidia_smi.png"&gt;&lt;/p&gt;
&lt;p&gt;Yep: a NVIDIA GeForce GTX 1070. That’s a Pascal card from 2016—old enough to have earned its retirement benefits, young enough to be useful for tinkering.&lt;/p&gt;
&lt;h3&gt;Why this card is fine for me&lt;/h3&gt;
&lt;p&gt;The GTX 1070 has 1920 CUDA cores, modern cards double or quadruple that, but for my experiments in CUDA and for writing small numerical kernels, 1070-level parallelism will be more than adequate.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/interns_on_gpu.jpg"&gt;
Imagine interns in corporate headquarters, this is the analogy I will use to talk about my GTX specs later on. See below&lt;/p&gt;
&lt;h3&gt;Memory and bandwidth — the boring but important bit&lt;/h3&gt;
&lt;p&gt;It comes with 8 GB of GDDR5 VRAM and about 256 GB/s memory bandwidth. I will tell what they are on later. But for now, it is not enough to host a large LLM, but perfectly fine for my smaller compute experiments, numerical kernels, physics hacks, and generally making the GPU sweat in reasonable doses.&lt;/p&gt;
&lt;p&gt;GDDR5 is old-school compared to the newer GDDR7 used in recent cards. Think of it like SATA vs NVMe: still works, just slower.&lt;/p&gt;
&lt;h3&gt;Compute power — FLOPS you can brag about&lt;/h3&gt;
&lt;p&gt;Single-precision (FP32) throughput for the 1070 sits around 6.5 TFLOPS. This is how many floating point operations per sec it can do. Newer mid-range cards push much higher (19 TFLOPS and up), but raw TFLOPS aren’t everything — memory bandwidth, latency, and how I map a problem to threads mattere more I think while writing efficient kernels.&lt;/p&gt;
&lt;h3&gt;Tensor cores? Not here — and that’s a feature, not a bug&lt;/h3&gt;
&lt;p&gt;The GTX 1070 has no Tensor Cores. That means no magical mixed-precision matrix multiply shortcuts—just good old CUDA cores and manual thinking about memory accesses and parallelism. Since I'm learning the fundamentals, this has been the purest playground.&lt;/p&gt;
&lt;h3&gt;The workstation from hell (a short, tragic saga)&lt;/h3&gt;
&lt;p&gt;I was very happy that the workstation set up the stage with high-end specs on paper. It was built around the Intel i7-3930K (a 6-core/12-thread beast) seated in an &lt;a href="https://techgage.com/article/asus-p9x79-pro-motherboard-review/"&gt;Asus P9X79 Pro motherboard&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;This setup utilized the Intel X79 Express chipset, designed specifically for enthusiast-grade performance of its time. I had 32 GB of DDR3-1600 RAM installed across its eight physical slots, and for parallel processing. However, due to tight space clearance issues within the chassis (see the picture above), the GPU couldn't fit in the primary slot; It was seated in a secondary position that downgraded the connection to PCIe 2.0, even though the hardware was capable of PCIe 3.0.&lt;/p&gt;
&lt;p&gt;Despite those specs, the machine was "Drama Central" from day one. The first red flag was the memory: out of the 32 GB installed, only 24 GB was ever detected. The Asus P9X79 Pro is notorious for being finicky with memory, and mine was clearly sick.&lt;/p&gt;
&lt;p&gt;My back-of-the-envelope calculations for CPU &amp;lt;--&amp;gt; RAM bandwidth never matched the sluggish reality I saw during profiling. On paper, DDR3-1600 in a Quad-Channel configuration should be a monster.&lt;/p&gt;
&lt;p&gt;The math is simple: &lt;span class="math"&gt;\(1600 \text{ MT/s} \times 8 \text{ bytes (64-bit)} \times 4 \text{ channels} = \mathbf{51.2 \text{ GB/s theoretical peak}}\)&lt;/span&gt;&lt;/p&gt;
&lt;p&gt;Accounting for standard overhead, I should have been seeing at least 40 GB/s. Instead, a deep dive with &lt;code&gt;dmidecode&lt;/code&gt; revealed a Partition Width of 1. My conclusion (not sure) was the system had retreated into a Single-Channel (64-bit) mode, capping my throughput at a hard 12.8 GB/s ceiling. This explains why my C++ code actually slowed down when I added threads; 12 logical cores were fighting for a single 64-bit "lane," creating massive bus contention that dropped my real-world speeds to a pathetic 8 GB/s.&lt;/p&gt;
&lt;p&gt;I spent weeks limping along on crippled bandwidth, wrestling with the 'usual suspects' of C/C++ masochism. We’re talking about the full, painful syntax experience: References, Pointers, and Pointer-to-Pointers—essentially maps to maps that might lead to data if the memory gods are feeling merciful. Despite the constant threat of a Segmentation Fault ruining my life, I’ve finally hammered out a solid block of CUDA code.&lt;/p&gt;
&lt;p&gt;Then the thing i never imagined happened, the CPU water cooler pump failed suddenly, leading to a very hot, very sudden meltdown. Even before the water pump failed, the sound of the water moving around was annoying enough!. That was the final straw. I did the only thing any reasonable person would do: out of frustration, I tore the PC apart, salvaged the useful bits, and chucked the chassis and motherboard into the trash can 🗑️. Because I was so deep in the "zone" of writing code, most of my recent work wasn't committed to Git—a lesson learned the hard way. &lt;/p&gt;
&lt;p&gt;The disk is still hiding those lost artifacts somewhere; I’ll deal with that disaster movie later. For now, the "workstation from hell" drama is officially closed.&lt;/p&gt;
&lt;p&gt;Side quest: I got my hands on a NVIDIA Jetson AGX Orin. Loved learning about unified memory and the embedded developer experience, but getting neovim to work on Jetson meant updating the jetpack. I dont want to go that rabbit hole for now and focus on learning cuda. So I shelved it for now — but more articles on Jetson to follow later.&lt;/p&gt;
&lt;h3&gt;Moving the GPU and a much nicer dev loop&lt;/h3&gt;
&lt;p&gt;I moved the GTX 1070 to an older Windows box (WSL + drivers) and for my surprise everything worked. I grumbled about Windows, but tooling has come a long way. The workflow felt sane again: Neovim + clangd + fast rebuilds, and I could iterate on CUDA code locally without the awkward remote edit/compile cycle. The only thing i am having hard time getting used to is the windows keyboard shortcuts (a daily Mac user would understand my pain!)&lt;/p&gt;
&lt;p&gt;Using some powershell commands and simple C/C++/CUDA programs, I was able to know more about my rig.&lt;/p&gt;
&lt;h3&gt;RAM details&lt;/h3&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;
&lt;span class="normal"&gt;2&lt;/span&gt;
&lt;span class="normal"&gt;3&lt;/span&gt;
&lt;span class="normal"&gt;4&lt;/span&gt;
&lt;span class="normal"&gt;5&lt;/span&gt;
&lt;span class="normal"&gt;6&lt;/span&gt;
&lt;span class="normal"&gt;7&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="err"&gt;❯&lt;/span&gt; &lt;span class="n"&gt;wmic&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;exe&lt;/span&gt; &lt;span class="n"&gt;memorychip&lt;/span&gt; &lt;span class="n"&gt;get&lt;/span&gt; &lt;span class="n"&gt;manufacturer&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;capacity&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;speed&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;partnumber&lt;/span&gt;

&lt;span class="n"&gt;Capacity&lt;/span&gt;    &lt;span class="n"&gt;Manufacturer&lt;/span&gt;  &lt;span class="n"&gt;PartNumber&lt;/span&gt;          &lt;span class="n"&gt;Speed&lt;/span&gt;
&lt;span class="mi"&gt;8589934592&lt;/span&gt;  &lt;span class="mi"&gt;859&lt;/span&gt;&lt;span class="n"&gt;B&lt;/span&gt;          &lt;span class="n"&gt;BLS8G3D1609DS1S00&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;  &lt;span class="mi"&gt;1600&lt;/span&gt;
&lt;span class="mi"&gt;8589934592&lt;/span&gt;  &lt;span class="mi"&gt;859&lt;/span&gt;&lt;span class="n"&gt;B&lt;/span&gt;          &lt;span class="n"&gt;BLS8G3D1609DS1S00&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;  &lt;span class="mi"&gt;1600&lt;/span&gt;
&lt;span class="mi"&gt;8589934592&lt;/span&gt;  &lt;span class="mi"&gt;859&lt;/span&gt;&lt;span class="n"&gt;B&lt;/span&gt;          &lt;span class="n"&gt;BLS8G3D1609DS1S00&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;  &lt;span class="mi"&gt;1600&lt;/span&gt;
&lt;span class="mi"&gt;8589934592&lt;/span&gt;  &lt;span class="mi"&gt;859&lt;/span&gt;&lt;span class="n"&gt;B&lt;/span&gt;          &lt;span class="n"&gt;BLS8G3D1609DS1S00&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;  &lt;span class="mi"&gt;1600&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;I have 32GB RAM running 1600MhZ (not overclocked or underclocked)&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;    #!python
    ❯ powershell.exe -Command &amp;quot;Get-CimInstance Win32_PhysicalMemory | Select-Object SMBIOSMemoryType, Speed&amp;quot;

    SMBIOSMemoryType Speed
                  24  1600
                  24  1600
                  24  1600
                  24  1600
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;

&lt;p&gt;Memory type of 24 indicates that I have DDR3 RAM, &lt;/p&gt;
&lt;h3&gt;CPU details&lt;/h3&gt;
&lt;div class="highlight"&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;  #!python 
  ❯ bin/00_know_my_gpu
  CPU Info
  CPU Logical Cores: 8
  CPU model name  : Intel(R) Core(TM) i7-3770K CPU @ 3.50GHz
  Physical Cores: 4
  -----------------------------------
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;

&lt;p&gt;I have 4 cores or 8 logical cores running approximately at 3.5GHz (could have been overclocked). I think i7-3770k was a very good processor. &lt;/p&gt;
&lt;h3&gt;GPU details&lt;/h3&gt;
&lt;p&gt;Now lets get the actual business of this blog article by inspecting the GPU properties. &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;  #!python
  --- Device 0: NVIDIA GeForce GTX 1070 ---
  Compute Capability:    6.1
  Multiprocessors (SMs): 15 
  Total CUDA Cores:      1920 
  Max Threads per SM:    2048 
  Registers per SM:      65536
  Registers per Block:   65536
  Shared Memory per SM:  96 KB
  Shared Memory / Block: 48 KB
  Total Global Memory:   8191 MB
  Memory Bus Width:      256 bits
  Memory Clock Rate:     4004 MHz
  Warp Size:             32 threads 
  L2 Cache Size:         2048 KB
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;

&lt;h3&gt;Intern Analogy&lt;/h3&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/gtx_as_office_building.jpeg"&gt;&lt;/p&gt;
&lt;p&gt;To understand these specs, I like to imagine my GTX 1070 not as a circuit board, but a massive, highly disciplined corporate headquarters.&lt;/p&gt;
&lt;p&gt;Multiprocessors (15 SMs): The Departments, The building is divided into 15 distinct floors or departments. Each department is self-contained and handles its own workload.&lt;/p&gt;
&lt;p&gt;Total CUDA Cores (1920): The Calculators Across the entire building, there are 1,920 high-speed calculators. Each department (SM) gets 128 calculators to share among its staff.&lt;/p&gt;
&lt;p&gt;Max Threads per SM (2048): The Fire Code This is the maximum number of Interns allowed on a single floor at one time. Even though there are only 128 calculators, we keep up to 2,048 interns in the room. Why? So that the moment one intern stops to wait for data, another is ready to grab their calculator and keep working.&lt;/p&gt;
&lt;p&gt;Warp Size (32): The Team Shift Interns never work alone; they work in synchronized teams of 32. When the manager says "Calculate," all 32 interns in a Warp punch their numbers into 32 calculators at the exact same microsecond. It’s perfect harmony.&lt;/p&gt;
&lt;p&gt;Registers (64K per SM): The Desk Space Registers are like the actual surface area of an intern's desk. It's where they keep the numbers they are working on right now. If the interns have to do "heavy math" with lots of variables, they need more desk space, which might mean we can fit fewer interns on the floor.&lt;/p&gt;
&lt;p&gt;Shared Memory (96 KB per SM): The Department Whiteboard This is a small, incredibly fast whiteboard at the front of the room. All interns on that floor can see it and share notes on it. It’s much faster than walking all the way to the "Basement" (Global Memory) to look something up.&lt;/p&gt;
&lt;p&gt;Total Global Memory (8 GB): The Basement Warehouse This is the massive storage area for the entire building. It holds all the data, but it’s far away. If an intern has to go here to get a piece of paper, it takes them a "long time" (in computer cycles), which is why we try to keep as much as possible on the Whiteboards or the Desks.&lt;/p&gt;
&lt;p&gt;Memory Bus Width (256 bits): The Elevator Capacity This determines how much data can be moved from the Warehouse to the Departments at once. A 256-bit bus is like having a large, wide elevator that can move many boxes of data simultaneously.&lt;/p&gt;
&lt;h3&gt;Memory transfer rate between CPU and RAM&lt;/h3&gt;
&lt;p&gt;coming soon.&lt;/p&gt;
&lt;h3&gt;Memory transfer rate between RAM and VRAM (host-device transfers)&lt;/h3&gt;
&lt;p&gt;coming soon.&lt;/p&gt;
&lt;h3&gt;Memory transfer rate between RAM and VRAM (host-device transfers)&lt;/h3&gt;
&lt;p&gt;coming soon.&lt;/p&gt;
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&lt;/script&gt;</content><category term="GPU, C/C++"></category></entry><entry><title>Visualization of Covid 19 cases in San Diego with Bokeh</title><link href="plasmon360.github.io/Covid-19_in_Sandiego.html" rel="alternate"></link><published>2020-04-21T10:20:00-07:00</published><updated>2020-04-21T10:00:00-07:00</updated><author><name>Bala Juluri</name></author><id>tag:None,2020-04-21:plasmon360.github.io/Covid-19_in_Sandiego.html</id><summary type="html">&lt;p class="first last"&gt;Visualizing Covid-19 cases in San Diego by zip code using Bokeh&lt;/p&gt;
</summary><content type="html">&lt;ul class="simple"&gt;
&lt;li&gt;Data is obtained from &lt;a class="reference external" href="https://www.sandiegocounty.gov/content/dam/sdc/hhsa/programs/phs/Epidemiology/COVID-19%20Summary%20of%20Cases%20by%20Zip%20Code.pdf"&gt;San Diego County&lt;/a&gt;&lt;/li&gt;
&lt;li&gt;Visualizations are generated by the procedure shown at &lt;a class="reference external" href="https://github.com/plasmon360/COVID-19-in-SanDiego/blob/master/Bokeh_Covid19_visualization.ipynb"&gt;Jupyter notebook&lt;/a&gt;&lt;/li&gt;
&lt;li&gt;These visualizations get updated whenever County updates their PDF source. For more details on the motivation of the project and visualization pipeline, see &lt;a class="reference external" href="https://juluribk.com/COVID-19-in-SanDiego/revealjs_presentation/#/"&gt;presentation slides&lt;/a&gt; and &lt;a class="reference external" href="https://youtu.be/F97zGM3O7W0"&gt;watch my talk&lt;/a&gt; given at SanDiego Python meetup.&lt;/li&gt;
&lt;/ul&gt;




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</content><category term="Python"></category><category term="Python"></category><category term="Visualization"></category></entry><entry><title>Understanding Probability and Randomness using a coin</title><link href="plasmon360.github.io/Randomness%20with%20a%20coin.html" rel="alternate"></link><published>2020-04-18T15:00:00-07:00</published><updated>2020-04-18T15:00:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2020-04-18:plasmon360.github.io/Randomness with a coin.html</id><summary type="html">&lt;p&gt;I was refreshing my understanding of probability and random chance. I think that a simple experiment of tossing a coin and observing the result is very useful in understanding these concepts. &lt;/p&gt;
&lt;p&gt;As we know a coin when tossed/flipped will result either in a HEAD or TAIL. So a simple …&lt;/p&gt;</summary><content type="html">&lt;p&gt;I was refreshing my understanding of probability and random chance. I think that a simple experiment of tossing a coin and observing the result is very useful in understanding these concepts. &lt;/p&gt;
&lt;p&gt;As we know a coin when tossed/flipped will result either in a HEAD or TAIL. So a simple question to answer is "If I toss a fair coin (equal chance of Head and Tail) 1000 times, how many times do you expect to get HEADS?"&lt;/p&gt;
&lt;p&gt;Is it 500 or in other words the fraction of heads is 0.5? &lt;/p&gt;
&lt;p&gt;Actually the answer is complicated. It may be 500, but it could be also above 500 or below 500. There is going to be uncertainty/randomness in the number of heads or the fraction of heads. &lt;/p&gt;
&lt;p&gt;To investigate more about the nature of this randomness, lets define some terms to make it easy to follow this write-up. &lt;/p&gt;
&lt;p&gt;We can define &lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;
&lt;p&gt;a trial as series of tosses. Each trial is characterized by certain number of tosses and associated fraction of heads that result from this trial.&lt;/p&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p&gt;an expt run is a series of one or more trials. &lt;/p&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Understand these definitions before we can move ahead.&lt;/p&gt;
&lt;p&gt;Questions to ask:&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;
&lt;p&gt;Will the fraction of heads in a trial change between expt runs? &lt;/p&gt;
&lt;p&gt;We will see that for each trial in different expt run, we will get different fraction sometimes above 0.5, sometimes exactly 0.5 and sometimes below 0.5.&lt;/p&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p&gt;Does this behavior change if there are more tosses in a trial? &lt;/p&gt;
&lt;p&gt;No. But, we will see that as the number of tosses in a trial increases (lets say the number of tosses change from 500 to 20000), the fraction of heads approaches towards 0.5 or in other words the uncertainty in the fraction of heads decreases.&lt;/p&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;To understand these insights, lets start make a python class that mimics the behavior of fair coin and play with it.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;random&lt;/span&gt;

&lt;span class="k"&gt;class&lt;/span&gt; &lt;span class="nc"&gt;Coin&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
&lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="fm"&gt;__init__&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;heads_prob&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="o"&gt;/&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
    &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;heads_prob&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;heads_prob&lt;/span&gt;

&lt;span class="nd"&gt;@property&lt;/span&gt;
&lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;toss&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
    &lt;span class="c1"&gt;# 1 represents head and 0 represents tail&lt;/span&gt;
    &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="n"&gt;random&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;randint&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;# Lets mint our coin &lt;/span&gt;
&lt;span class="n"&gt;mycoin&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;Coin&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Lets run an expt with one trial. In this trial, we will toss the coin 100 times. Lets check if our newly minted coin is tossing as we expect &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;
&lt;span class="normal"&gt;18&lt;/span&gt;
&lt;span class="normal"&gt;19&lt;/span&gt;
&lt;span class="normal"&gt;20&lt;/span&gt;
&lt;span class="normal"&gt;21&lt;/span&gt;
&lt;span class="normal"&gt;22&lt;/span&gt;
&lt;span class="normal"&gt;23&lt;/span&gt;
&lt;span class="normal"&gt;24&lt;/span&gt;
&lt;span class="normal"&gt;25&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="n"&gt;num_tosses&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;50&lt;/span&gt;

&lt;span class="c1"&gt;# lets run a trial ie toss it for 50 times!&lt;/span&gt;
&lt;span class="n"&gt;toss_coin_results&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="n"&gt;mycoin&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="nb"&gt;range&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_tosses&lt;/span&gt;&lt;span class="p"&gt;)]&lt;/span&gt;

&lt;span class="n"&gt;fig&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;ax&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;subplots&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;ncols&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;figsize&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="mi"&gt;6&lt;/span&gt;&lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="mf"&gt;1.619&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;6&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

&lt;span class="c1"&gt;# lets plot how we do in each toss&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;toss_coin_results&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;-o&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;# lets plot the number of heads and number of tails in this trial&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;bar&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;Tails&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;],&lt;/span&gt; &lt;span class="n"&gt;height&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="nb"&gt;sum&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;toss_coin_results&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt; &lt;span class="n"&gt;num_tosses&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt; &lt;span class="nb"&gt;sum&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;toss_coin_results&lt;/span&gt;&lt;span class="p"&gt;)])&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;hlines&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;y&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;num_tosses&lt;/span&gt;&lt;span class="o"&gt;/&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;xmin&lt;/span&gt;&lt;span class="o"&gt;=-&lt;/span&gt;&lt;span class="mf"&gt;0.5&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;xmax&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;linestyle&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;--&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;# Apply some cosmetics&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_xlabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Toss number&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;);&lt;/span&gt; &lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_yticks&lt;/span&gt;&lt;span class="p"&gt;([&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]);&lt;/span&gt;&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_yticklabels&lt;/span&gt;&lt;span class="p"&gt;([&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Tails&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;]);&lt;/span&gt; 
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_ylabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Number of Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;title&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Result of tossing our coin&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;);&lt;/span&gt;    
    &lt;span class="c1"&gt;# toss the coin for 100 times &lt;/span&gt;
    &lt;span class="n"&gt;toss_coin_results&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="n"&gt;mycoin&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="nb"&gt;range&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="p"&gt;)]&lt;/span&gt;

&lt;span class="c1"&gt;# Plot the result as function of toss number&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;toss_coin_results&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;-o&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; 
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;xlabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Toss number&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;);&lt;/span&gt; &lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;yticks&lt;/span&gt;&lt;span class="p"&gt;([&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;],&lt;/span&gt; &lt;span class="n"&gt;labels&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Tails&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;]);&lt;/span&gt; 
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;title&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Result of tossing our coin&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;);&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/coin_toss_expt1.png"&gt;&lt;/p&gt;
&lt;p&gt;As expected it is generating 'Heads' and 'Tails' randomly with the number of tosses. But you can see that the number of 'Heads' is not exactly the half of the tosses. If we repeated this expt of one trial, we will get different numbers. So there will uncertainty in the fraction of heads.&lt;/p&gt;
&lt;p&gt;To understand that uncertainty, lets conduct a series of expt runs. For each run, we will conduct different trials consisting of different number of tosses and calculate the fraction of heads in each trial. &lt;/p&gt;
&lt;p&gt;The outline of our expt is as follows:&lt;/p&gt;
&lt;p&gt;Expt Run1:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="nv"&gt;Trial&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="ss"&gt;(&lt;/span&gt;&lt;span class="nv"&gt;Toss&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="k"&gt;for&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;50&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;times&lt;/span&gt;&lt;span class="ss"&gt;)&lt;/span&gt;.&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;Calculate&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;the&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;fraction&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;of&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;heads&lt;/span&gt;.
&lt;span class="nv"&gt;Trial&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="ss"&gt;(&lt;/span&gt;&lt;span class="nv"&gt;Toss&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="k"&gt;for&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;times&lt;/span&gt;&lt;span class="ss"&gt;)&lt;/span&gt;.&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;Calculate&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;the&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;fraction&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;of&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;heads&lt;/span&gt;.&lt;span class="w"&gt; &lt;/span&gt;
...
&lt;span class="nv"&gt;Trial&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;x&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="ss"&gt;(&lt;/span&gt;&lt;span class="nv"&gt;Toss&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="k"&gt;for&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;20000&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;times&lt;/span&gt;&lt;span class="ss"&gt;)&lt;/span&gt;.&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;Calculate&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;the&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;fraction&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;of&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;heads&lt;/span&gt;.
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;

&lt;p&gt;Expt Run2
    Repeat of Run1&lt;/p&gt;
&lt;p&gt;Expt Run3 
    Repeat of Run 1&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;...
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;

&lt;p&gt;Expt Run 10 &lt;/p&gt;
&lt;p&gt;Lets write some code to do this.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;
&lt;span class="normal"&gt;18&lt;/span&gt;
&lt;span class="normal"&gt;19&lt;/span&gt;
&lt;span class="normal"&gt;20&lt;/span&gt;
&lt;span class="normal"&gt;21&lt;/span&gt;
&lt;span class="normal"&gt;22&lt;/span&gt;
&lt;span class="normal"&gt;23&lt;/span&gt;
&lt;span class="normal"&gt;24&lt;/span&gt;
&lt;span class="normal"&gt;25&lt;/span&gt;
&lt;span class="normal"&gt;26&lt;/span&gt;
&lt;span class="normal"&gt;27&lt;/span&gt;
&lt;span class="normal"&gt;28&lt;/span&gt;
&lt;span class="normal"&gt;29&lt;/span&gt;
&lt;span class="normal"&gt;30&lt;/span&gt;
&lt;span class="normal"&gt;31&lt;/span&gt;
&lt;span class="normal"&gt;32&lt;/span&gt;
&lt;span class="normal"&gt;33&lt;/span&gt;
&lt;span class="normal"&gt;34&lt;/span&gt;
&lt;span class="normal"&gt;35&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="c1"&gt;## Lets define the expt with a series of trials&lt;/span&gt;
&lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;expt_run&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
    &lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;500&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;1000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;2000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;5000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;7500&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; 
                                   &lt;span class="mi"&gt;10000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;12500&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;15000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;17500&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;20000&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;
    &lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[]&lt;/span&gt;
    &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;num_in_trial&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
        &lt;span class="n"&gt;tosses&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="n"&gt;mycoin&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;toss&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="nb"&gt;range&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_in_trial&lt;/span&gt;&lt;span class="p"&gt;)]&lt;/span&gt;
        &lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;append&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;sum&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;tosses&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="o"&gt;/&lt;/span&gt;&lt;span class="n"&gt;num_in_trial&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt;

&lt;span class="c1"&gt;## Set up the canvas to plot&lt;/span&gt;
&lt;span class="n"&gt;fig&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;ax&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;subplots&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;figsize&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt; &lt;span class="mi"&gt;8&lt;/span&gt;&lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="mf"&gt;1.619&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;8&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

&lt;span class="c1"&gt;## Run the expt for ten times&lt;/span&gt;
&lt;span class="n"&gt;expt_runs&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;10&lt;/span&gt;
&lt;span class="n"&gt;fraction_of_heads_in_each_trial_all_runs&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[]&lt;/span&gt;
&lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;expt&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="nb"&gt;range&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;expt_runs&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
    &lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;expt_run&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="n"&gt;fraction_of_heads_in_each_trial_all_runs&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;append&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="c1"&gt;# plot the results of each run&lt;/span&gt;
    &lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;fraction_of_heads_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;-o&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; 
             &lt;span class="n"&gt;label&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="sa"&gt;f&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Expt Run: &lt;/span&gt;&lt;span class="si"&gt;{&lt;/span&gt;&lt;span class="n"&gt;expt&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="si"&gt;}&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;


&lt;span class="n"&gt;xmin&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;xmax&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_xlim&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;    
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;hlines&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;mycoin&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;heads_prob&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;xmin&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;xmax&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;linestyles&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;--&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;legend&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_xlabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Number of tosses in each trial&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_ylabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Fraction of Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;annotate&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Expected Fraction of Heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;
            &lt;span class="n"&gt;xy&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;1000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mf"&gt;0.5&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt; &lt;span class="n"&gt;xycoords&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;data&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;
            &lt;span class="n"&gt;xytext&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;300&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt; &lt;span class="n"&gt;textcoords&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;offset points&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;
            &lt;span class="n"&gt;arrowprops&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="nb"&gt;dict&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;facecolor&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;black&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;shrink&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.05&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt;
            &lt;span class="n"&gt;horizontalalignment&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;right&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;verticalalignment&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;bottom&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;This results in 
&lt;img alt="" class="center" src="plasmon360.github.io/images/coin_toss_expt2.png"&gt;&lt;/p&gt;
&lt;p&gt;What do you see from this figure?&lt;/p&gt;
&lt;p&gt;Each datapoint is a result of trial. Each colored series is a expt run.&lt;/p&gt;
&lt;p&gt;1) Lets look at fraction of heads at a certain trial, it is sometimes above 0.5 and sometimes below 0.5 depending on the expt run.&lt;/p&gt;
&lt;p&gt;2) The variation (spread of fraction of heads) is getting lesser with more number of tosses in a trial. It is approaching 0.5 but is never 0.5. &lt;/p&gt;
&lt;p&gt;In other words, if we define the uncertainty as the standard deviation (parameter estimating the variation) among various expt runs (at the same number of tosses). We can say that the uncertainty is decreasing with the number of tosses. &lt;/p&gt;
&lt;p&gt;Is there a precise relationship of this uncertainty? Yes there is. &lt;/p&gt;
&lt;p&gt;Lets plot that and see if we can fit it with a mathematical function&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;
&lt;span class="normal"&gt;18&lt;/span&gt;
&lt;span class="normal"&gt;19&lt;/span&gt;
&lt;span class="normal"&gt;20&lt;/span&gt;
&lt;span class="normal"&gt;21&lt;/span&gt;
&lt;span class="normal"&gt;22&lt;/span&gt;
&lt;span class="normal"&gt;23&lt;/span&gt;
&lt;span class="normal"&gt;24&lt;/span&gt;
&lt;span class="normal"&gt;25&lt;/span&gt;
&lt;span class="normal"&gt;26&lt;/span&gt;
&lt;span class="normal"&gt;27&lt;/span&gt;
&lt;span class="normal"&gt;28&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;scipy.optimize&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="n"&gt;curve_fit&lt;/span&gt;

&lt;span class="c1"&gt;# lets convert the revalant list objects to numpy arrays for convinience&lt;/span&gt;
&lt;span class="n"&gt;fraction_of_heads_in_each_trial_all_runs&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;np&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;array&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;fraction_of_heads_in_each_trial_all_runs&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;np&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;array&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;


&lt;span class="c1"&gt;# This is the standard deviation of fraction of heads at different trials&lt;/span&gt;
&lt;span class="n"&gt;std_observed_fraction_of_heads&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;fraction_of_heads_in_each_trial_all_runs&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;std&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;axis&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;


&lt;span class="c1"&gt;# Plot the standard deviation with the number of tosses in each trial&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;figure&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;figsize&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;8&lt;/span&gt;&lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="mf"&gt;1.616&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;8&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;std_observed_fraction_of_heads&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;*&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;## lets define a function that is approrpriate for the relationship.&lt;/span&gt;
&lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;func&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
    &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;/&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;np&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sqrt&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

&lt;span class="c1"&gt;## Fit the curve and plot along side our datapoints&lt;/span&gt;
&lt;span class="n"&gt;popt&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;pcov&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;curve_fit&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;func&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;std_observed_fraction_of_heads&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;fit_for_these_x&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;np&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;linspace&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;min&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt; &lt;span class="nb"&gt;max&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num_of_tosses_in_each_trial&lt;/span&gt;&lt;span class="p"&gt;),&lt;/span&gt; &lt;span class="mi"&gt;30&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;fit_for_these_x&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;func&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;fit_for_these_x&lt;/span&gt; &lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="n"&gt;popt&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;r-&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;label&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="sa"&gt;f&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;fit = &lt;/span&gt;&lt;span class="si"&gt;{&lt;/span&gt;&lt;span class="n"&gt;popt&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="si"&gt;:&lt;/span&gt;&lt;span class="s1"&gt;.2f&lt;/span&gt;&lt;span class="si"&gt;}&lt;/span&gt;&lt;span class="s1"&gt;/sqrt(num_of_tosses)&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;xlabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Number of tosses in each trial&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ylabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Standard Deviation of &lt;/span&gt;&lt;span class="se"&gt;\n&lt;/span&gt;&lt;span class="s1"&gt; obserbed fraction of heads&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;legend&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;show&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/coin_toss_expt3.png"&gt;&lt;/p&gt;
&lt;p&gt;The code tried to fit the relationship between the uncertainty in fraction of heads and the number of tosses with a function of a form a/sqrt(n), where n is the number of tosses and a is constant. The fits looks pretty good, so we can conclude that it is following inverse of square root of n relationship. This is an important conclusion and can be also proved mathematically. It forms the basis of many statistical tests and parameters like standard errors and confidence intervals.&lt;/p&gt;
&lt;p&gt;So what does it means to say a coin has a probability of 0.5? If we have very large number of tosses in a trial, then we could expect the fraction of heads to be very close to a value of 0.5. &lt;/p&gt;
&lt;p&gt;Another interesting thing that we notice is... why did the curve fitting came up with a=0.5? Thats for another day.&lt;/p&gt;</content><category term="Python, Statistics"></category></entry><entry><title>VIM for Python Development</title><link href="plasmon360.github.io/vim_for_python_lightening_talk.html" rel="alternate"></link><published>2020-01-19T15:00:00-08:00</published><updated>2020-01-19T15:00:00-08:00</updated><author><name>juluribk</name></author><id>tag:None,2020-01-19:plasmon360.github.io/vim_for_python_lightening_talk.html</id><content type="html">&lt;p&gt;I have been using VIM lately for software development in Python. I gave a lightening talk on my experiences using VIM at San Diego monthly meetup. &lt;/p&gt;
&lt;p&gt;You can see &lt;a href="https://plasmon360.github.io/vim_for_python_lightening_talk/" target="_blank"&gt;my presentation slides here&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;You can see &lt;a href="https://github.com/plasmon360/VIM_for_python_lightening_talk" target="_blank"&gt;my reveal-js source here&lt;/a&gt;&lt;/p&gt;</content><category term="Python, Vim"></category></entry><entry><title>Improving code using getters and setters in Python</title><link href="plasmon360.github.io/Improving%20code%20with%20getters%20and%20setters%20in%20python.html" rel="alternate"></link><published>2019-12-04T18:28:00-08:00</published><updated>2019-12-04T18:28:00-08:00</updated><author><name>juluribk</name></author><id>tag:None,2019-12-04:plasmon360.github.io/Improving code with getters and setters in python.html</id><summary type="html">&lt;p&gt;As I was migrating blog posts from my wordpress website to pelican based static website, I noticed an old python code written for communicating and controlling a &lt;a href="plasmon360.github.io/controlling-sp2150i-monochromator-with-pythonpyvisa.html"&gt;Princeton Instruments Acton SP2150i Monochromator&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;As I looked at the code, I noticed methods in the class such as &lt;code&gt;get_nm()&lt;/code&gt; and &lt;code&gt;set_nm()&lt;/code&gt;. I …&lt;/p&gt;</summary><content type="html">&lt;p&gt;As I was migrating blog posts from my wordpress website to pelican based static website, I noticed an old python code written for communicating and controlling a &lt;a href="plasmon360.github.io/controlling-sp2150i-monochromator-with-pythonpyvisa.html"&gt;Princeton Instruments Acton SP2150i Monochromator&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;As I looked at the code, I noticed methods in the class such as &lt;code&gt;get_nm()&lt;/code&gt; and &lt;code&gt;set_nm()&lt;/code&gt;. I was not aware of the functionality of getters and setters in Python when I was writing that code. Since then, I have been using getters and setters occasionally and thought everyone using Python should be knowing about them.&lt;/p&gt;
&lt;p&gt;Lets simply the original code to only few methods and implement getters and setters functionality.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
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&lt;span class="normal"&gt;34&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;visa&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="o"&gt;*&lt;/span&gt;
&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;time&lt;/span&gt;

&lt;span class="k"&gt;class&lt;/span&gt; &lt;span class="nc"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="fm"&gt;__init__&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;try&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;get_instruments_list&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;instrument&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;COM7&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;timeout&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;#he default timeout is 5 sec, change the timeout if needed&lt;/span&gt;
        &lt;span class="k"&gt;except&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Check if monochromotor is connected to right COM port of instrument list.&amp;quot;&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;num&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt;&lt;span class="mi"&gt;6&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Filter changed and waiting with additional delay...&amp;quot;&lt;/span&gt;
            &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# Additional delay, just in case.&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Done waiting&amp;quot;&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;There is no filter with this input&amp;quot;&lt;/span&gt;

&lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="vm"&gt;__name__&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;__main__&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
    &lt;span class="c1"&gt;#Create a object of the monochromator class&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;

    &lt;span class="c1"&gt;# request the filter currently used&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_filter&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;

    &lt;span class="c1"&gt;# set the filter &lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# this applies the 320 nm filter in the beginning&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;There are many filters in the instrument and one can get the current filter number or set a different filter number. &lt;/p&gt;
&lt;p&gt;The &lt;code&gt;get_filter(self)&lt;/code&gt; method returns an attribute &lt;code&gt;self.filter&lt;/code&gt; by calling &lt;code&gt;ask_for_values&lt;/code&gt; pyvisa method. &lt;/p&gt;
&lt;p&gt;&lt;code&gt;self.filter&lt;/code&gt; holds the current filter value. &lt;code&gt;set_filter(num)&lt;/code&gt; uses pyvisa's 'ask' method (think of ask here as writing to instrument) to set the filter to a different number. In this method I also check to make sure filter 'num' be always less than 6.&lt;/p&gt;
&lt;p&gt;When the user needs the functionality of getting the current filter in the instrument or setting the filter to different type, he has to use lengthy &lt;code&gt;a.get_filter()&lt;/code&gt; and &lt;code&gt;a.set_filter(num = x)&lt;/code&gt; methods. &lt;/p&gt;
&lt;p&gt;It would be better if the user can access the current filter by typing &lt;code&gt;a.filter&lt;/code&gt; and it should return the current filter num. This can be achieved by using a "property" decorator. The "property" decorator makes a method behave like an attribute. So if I added "property" decorator to &lt;code&gt;def filter(self): ...&lt;/code&gt;, then when user prints or accesses &lt;code&gt;a.filter&lt;/code&gt; then it executes &lt;code&gt;a.filter()&lt;/code&gt; method. In this method, we can write our logic to get the current filter in the monochromator.&lt;/p&gt;
&lt;p&gt;It would be also better if the  user can use &lt;code&gt;self.filter = 3&lt;/code&gt;, which will set the filter to 3. This can be achieved with "filter.setter" decorator on top of &lt;code&gt;def filter(self,num):&lt;/code&gt; method. &lt;/p&gt;
&lt;p&gt;So the new code is as follows. &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
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&lt;span class="normal"&gt;39&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;visa&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="o"&gt;*&lt;/span&gt;
&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;time&lt;/span&gt;

&lt;span class="k"&gt;class&lt;/span&gt; &lt;span class="nc"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="fm"&gt;__init__&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;port&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;try&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;port&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;port&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;instrument&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;port&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;timeout&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;#he default timeout is 5 sec, change the timeout if needed&lt;/span&gt;
        &lt;span class="k"&gt;except&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Check if monochromotor is connected to right COM port&amp;quot;&lt;/span&gt;


    &lt;span class="nd"&gt;@property&lt;/span&gt; &lt;span class="c1"&gt;#Read this as `by adding a property decorator on this mthod, when object.filter is accessed, object.filter() is returned`&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="nd"&gt;@filter&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;setter&lt;/span&gt; &lt;span class="c1"&gt;#Reads this as `by adding filter.settter decorator, when object.filter = num is executed, object.filter(num) is returned`&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;num&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt;&lt;span class="mi"&gt;6&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Filter changed and waiting with additional delay...&amp;quot;&lt;/span&gt;
            &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# Additional delay, just in case.&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Done waiting&amp;quot;&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="k"&gt;raise&lt;/span&gt; &lt;span class="ne"&gt;ValueError&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s2"&gt;&amp;quot;There is no filter with this input&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="vm"&gt;__name__&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;__main__&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
    &lt;span class="c1"&gt;#Create a object of the monochromator class&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;port&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;COM7&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="c1"&gt;# set the filter to 2&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;2&lt;/span&gt;

    &lt;span class="c1"&gt;# get the filter currently being used. This will return 2&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt;

    &lt;span class="c1"&gt;# set the filter to unacceptable number&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;100&lt;/span&gt; &lt;span class="c1"&gt;# this will raise an exception.&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;The getters and setters functionality is very useful to protect an attribute (data encapsulation). I don't think in this particular code, we need to declare &lt;code&gt;self._filter&lt;/code&gt; (protected attribute) because the value of &lt;code&gt;self.filter&lt;/code&gt; is always being set by instrument or returned by instrument. User does not have access to it through the object directly. In the case, where we indeed need data protection, we should do &lt;code&gt;self._filter&lt;/code&gt; as suggested &lt;a href="https://stackoverflow.com/a/36943813/1753919"&gt;here on stackoverflow&lt;/a&gt;. In this answer, you can also see an additional deleter decorator being used for a different purpose.&lt;/p&gt;
&lt;p&gt;There are many areas where the code can be improved. Some of them are:&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;Better documentation of each method and class&lt;/li&gt;
&lt;li&gt;Instead of putting the burden on user to specify the com port number. We can get the com port number by asking all serially connected instruments for their serial id and see which one matches the user given serial number.&lt;/li&gt;
&lt;li&gt;Writing a threaded version so this monochromator execution does not block main thread&lt;/li&gt;
&lt;li&gt;Instead of thread use coroutines aka asyncio?&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;but thats for an another day.&lt;/p&gt;</content><category term="Electronics"></category></entry><entry><title>Calculating molarity, weight concentration from absorbance value for plasmonic nanoparticles in solution</title><link href="plasmon360.github.io/calculating-molarity-weight-concentration-from-absorbance-value-for-plasmonic-nanoparticles-in-solution.html" rel="alternate"></link><published>2018-06-20T10:50:00-07:00</published><updated>2018-06-20T10:50:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2018-06-20:plasmon360.github.io/calculating-molarity-weight-concentration-from-absorbance-value-for-plasmonic-nanoparticles-in-solution.html</id><summary type="html">&lt;p&gt;It is common to measure the peak absorbance of the plasmonic nanoparticles in solution and then get the following:&lt;/p&gt;
&lt;ol&gt;
&lt;li&gt;Molarity (moles/liter)&lt;/li&gt;
&lt;li&gt;Number of particles per ml&lt;/li&gt;
&lt;li&gt;Weight concentration (ug/ml)&lt;/li&gt;
&lt;/ol&gt;
&lt;p&gt;I wrote a small python function to extract these parameters.  The following inputs are needed for the function&lt;/p&gt;
&lt;ol&gt;
&lt;li&gt;d_nm …&lt;/li&gt;&lt;/ol&gt;</summary><content type="html">&lt;p&gt;It is common to measure the peak absorbance of the plasmonic nanoparticles in solution and then get the following:&lt;/p&gt;
&lt;ol&gt;
&lt;li&gt;Molarity (moles/liter)&lt;/li&gt;
&lt;li&gt;Number of particles per ml&lt;/li&gt;
&lt;li&gt;Weight concentration (ug/ml)&lt;/li&gt;
&lt;/ol&gt;
&lt;p&gt;I wrote a small python function to extract these parameters.  The following inputs are needed for the function&lt;/p&gt;
&lt;ol&gt;
&lt;li&gt;d_nm :   diameter of the particle in nanoparticle&lt;/li&gt;
&lt;li&gt;od :  peak OD measured from the absorbance plot&lt;/li&gt;
&lt;li&gt;path_length_cm :  cuvette length in centimeter&lt;/li&gt;
&lt;li&gt;density_g_per_cm3 :  for gold it is 19.28, for silver it is 10.49&lt;/li&gt;
&lt;li&gt;molar_Extinction_perM_percm :  Molar extinction coefficient extracted from &lt;a href="https://www.sigmaaldrich.com/technical-documents/articles/materials-science/nanomaterials/gold-nanoparticles.html"&gt;here&lt;/a&gt;.&lt;/li&gt;
&lt;li&gt;This can extracted from measuring absorbance at different concentrations and then fitting a linear line. the slope will be molar extinction coefficient&lt;/li&gt;
&lt;/ol&gt;
&lt;p&gt;Here is the code.&lt;/p&gt;
&lt;iframe src="https://trinket.io/embed/python/f1353652f2?start=result" width="100%" height="656" frameborder="0" marginwidth="0" marginheight="0" allowfullscreen&gt;&lt;/iframe&gt;</content><category term="Plasmonics"></category></entry><entry><title>Creating Energy Band Diagrams for Solar cells and LED</title><link href="plasmon360.github.io/Energy-band-diagrams-for-solar-cell-and-led.html" rel="alternate"></link><published>2017-09-11T10:42:00-07:00</published><updated>2017-09-11T10:42:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2017-09-11:plasmon360.github.io/Energy-band-diagrams-for-solar-cell-and-led.html</id><summary type="html">&lt;p&gt;Energy band diagrams are used to visulize the electron and hole transport in Solar cells and LED research. I want to quickly draw them and came up with a python module.&lt;/p&gt;
&lt;p&gt;Here's an example on how to use this code.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10 …&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;</summary><content type="html">&lt;p&gt;Energy band diagrams are used to visulize the electron and hole transport in Solar cells and LED research. I want to quickly draw them and came up with a python module.&lt;/p&gt;
&lt;p&gt;Here's an example on how to use this code.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;Band_diagram&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="n"&gt;metal&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;semiconductor&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;plot&lt;/span&gt;

&lt;span class="c1"&gt;# Define the metals and semiconductors. Here wf is the work function of metals,&lt;/span&gt;
&lt;span class="c1"&gt;# cb is conduction band minimum and vb is valance band maximum wrt to vacuum level&lt;/span&gt;

&lt;span class="n"&gt;ITO&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;metal&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;wf&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;5.2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;ITO&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;p_nio&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;semiconductor&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;1.85&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;vb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;5.49&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;P-NIO&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;p3HT&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;semiconductor&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;3&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;vb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;5.0&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;P3HT&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;PCBM&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;semiconductor&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;4&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;vb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;6.5&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;PCBM&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;ZnO&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;semiconductor&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;4.2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;vb&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mf"&gt;7.5&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;ZnO&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;LiF_Al&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;metal&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;wf&lt;/span&gt;&lt;span class="o"&gt;=-&lt;/span&gt;&lt;span class="mf"&gt;3.7&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;name&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;LiF/Al&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;## Create the stack  &lt;/span&gt;
&lt;span class="n"&gt;stack&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="n"&gt;ITO&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;p_nio&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;p3HT&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;PCBM&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;ZnO&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;LiF_Al&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;

&lt;span class="c1"&gt;## plot the stack and save it  &lt;/span&gt;
&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;stack&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;filepath&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;Images/Stack1.png&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;will result in the following plot&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/energy_band_diagram.png"&gt;&lt;/p&gt;
&lt;p&gt;You can download it at my &lt;a href="https://github.com/plasmon360/Energy-Band-diagram"&gt;github repository&lt;/a&gt;.&lt;/p&gt;</content><category term="Misc"></category><category term="Python"></category></entry><entry><title>Tab autocompletetion with python interpreter in bash terminal</title><link href="plasmon360.github.io/tab-autocompletetion-with-python-interpreter-in-bash-terminal.html" rel="alternate"></link><published>2016-10-29T18:16:00-07:00</published><updated>2016-10-29T18:16:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2016-10-29:plasmon360.github.io/tab-autocompletetion-with-python-interpreter-in-bash-terminal.html</id><summary type="html">&lt;p&gt;I want to tab autocomplete commands in my python interpreter within bash terminal. This is very useful when I import a module and just want to browse through the methods and autocomplete.&lt;/p&gt;
&lt;p&gt;Found two ways to do it. Thanks to stack overflow posts.&lt;/p&gt;
&lt;h3&gt;Method 1 (&lt;a href="http://stackoverflow.com/questions/2603798/ipython-tab-completion-not-working"&gt;as mentioned here&lt;/a&gt;):&lt;/h3&gt;
&lt;p&gt;This is …&lt;/p&gt;</summary><content type="html">&lt;p&gt;I want to tab autocomplete commands in my python interpreter within bash terminal. This is very useful when I import a module and just want to browse through the methods and autocomplete.&lt;/p&gt;
&lt;p&gt;Found two ways to do it. Thanks to stack overflow posts.&lt;/p&gt;
&lt;h3&gt;Method 1 (&lt;a href="http://stackoverflow.com/questions/2603798/ipython-tab-completion-not-working"&gt;as mentioned here&lt;/a&gt;):&lt;/h3&gt;
&lt;p&gt;This is easy. Install pyreadline (pip install pyreadline) and use ipython. This is a snapshot of it working.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/iptyhon_autocompletion-350x197.png" title="Schematic"&gt;&lt;/p&gt;
&lt;h3&gt;Method 2 ( &lt;a href="https://docs.python.org/2/library/rlcompleter.html#module-rlcompleter"&gt;as mentioned here&lt;/a&gt;):&lt;/h3&gt;
&lt;p&gt;This is for standard  python interpreter in bash terminal (such as in Ubuntu). This method requires readline and rlcompeter modules. Install these modules if you do not have them installed. This can be done with pip.&lt;/p&gt;
&lt;p&gt;Basically, the idea is to have a python interpreter look for the value of environment path variable "PYTHONSTARTUP". This variable should be set to a location for the file ("python startup file.py") with commands that enable tab autocompletion.&lt;/p&gt;
&lt;p&gt;In my home directory "/home/bjuluri" I make a file called "python startup file.py" by&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;bjuluri@bjuluri-VirtualBox:&lt;span class="se"&gt;\~\$&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;gedit&lt;span class="w"&gt; &lt;/span&gt;python&lt;span class="w"&gt; &lt;/span&gt;startup&lt;span class="w"&gt; &lt;/span&gt;file.py
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;copy and paste following lines&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;
&lt;span class="normal"&gt;2&lt;/span&gt;
&lt;span class="normal"&gt;3&lt;/span&gt;
&lt;span class="normal"&gt;4&lt;/span&gt;
&lt;span class="normal"&gt;5&lt;/span&gt;
&lt;span class="normal"&gt;6&lt;/span&gt;
&lt;span class="normal"&gt;7&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="k"&gt;try&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;  
   &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;readline&lt;/span&gt;  
&lt;span class="k"&gt;except&lt;/span&gt; &lt;span class="ne"&gt;ImportError&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;  
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Module readline not available.&amp;quot;&lt;/span&gt;  
&lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;  
    &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;rlcompleter&lt;/span&gt;  
    &lt;span class="n"&gt;readline&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;parse&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;bind&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s2"&gt;&amp;quot;tab: complete&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Save and close the file.&lt;/p&gt;
&lt;p&gt;Now lets assign the an environmental variable "PYTHONSTARTUP" to the location of this "python startup file"&lt;/p&gt;
&lt;p&gt;./bashrc is loaded whenever a bash terminal is fired. This file sits in the user's home directory, we will edit it and assign the environmental variable at the end of the file.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;nano&lt;span class="w"&gt; &lt;/span&gt;.bashrc
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;at the end of the file, copy and paste&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="nb"&gt;export&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;PYTHONSTARTUP&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s2"&gt;&amp;quot;python startup file.py&amp;quot;&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Save the file and exit.&lt;/p&gt;
&lt;p&gt;reload the .bashrc file in terminal by either opening a new terminal or by typing the following in the current terminal.&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="nb"&gt;source&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;.bashrc
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Once those commands run at the python startup, tab autocompletion with suggestions will be enabled in the interpreter.&lt;/p&gt;</content><category term="Misc"></category><category term="Linux"></category><category term="python"></category></entry><entry><title>Did I turn off the stove...ESP8266</title><link href="plasmon360.github.io/did-i-turn-off-the-stove-esp8266.html" rel="alternate"></link><published>2016-10-08T12:27:00-07:00</published><updated>2016-10-08T12:27:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2016-10-08:plasmon360.github.io/did-i-turn-off-the-stove-esp8266.html</id><summary type="html">&lt;p&gt;My wife and I have a good meal and leave the house. After 20 minutes or so, we are in the car and I ask my wife, did we turn off the stove? &lt;/p&gt;
&lt;p&gt;My wife answers…you were the last one to cook. What to do now? Go back home …&lt;/p&gt;</summary><content type="html">&lt;p&gt;My wife and I have a good meal and leave the house. After 20 minutes or so, we are in the car and I ask my wife, did we turn off the stove? &lt;/p&gt;
&lt;p&gt;My wife answers…you were the last one to cook. What to do now? Go back home and check it. Now, that sucks.&lt;/p&gt;
&lt;p&gt;To solve this common problem, I came up with a solution to use internet of things (IOT) to monitor stove status. So here is a final product, a URL I type in my browser and I can see the stove status.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/Capture.png" title="Schematic"&gt;&lt;/p&gt;
&lt;p&gt;How to do IOT cheaply? use ESP8266 module. If you don’t know what I am talking about, ESP8266 is a cheap (4$) wifi and microcontroller soc module. To learn more about ESP8266, sthe &lt;a href="http://neilkolban.com/tech/esp8266/"&gt;book by Kolbans&lt;/a&gt;. 
It can be programmed to connect to wifi network and act as tcp server or tcp client. In addition to connecting to network, it has numerous general purpose inputs-outputs (GPIO), one analog to digital converter (ADC) and couple of PWM’s. TCP server can be used to serve an html page which the status of GPIO pin or read ADC embedded in it. Coding for ESP8266 is done in C programming language, once compiled with toolchain, it can be flashed onto the flash memory. More details on how to compile and flash are described in detail in Kolbans book.&lt;/p&gt;
&lt;p&gt;So coming back to the main point of the article, how did I read the status of my stove, I used the “burner on” led light on my stove which get turned on when any burner is “on”. I read the status of the “burner on” led light by placing a phototranistor close to it (as shown in the schematic below) and the end of phototransistor is fed to a GPIO. If the “burner on” is on then one of the GPIO reads high and if the “burner on” is off then GPIO reads low. One can also use a temperature sensor for this purpose, but “burner on” method works for my stove. &lt;/p&gt;
&lt;p&gt;This is the schematic of the project:
&lt;img alt="" src="plasmon360.github.io/images/text6666-1024x1006.png" title="Schematic"&gt;&lt;/p&gt;
&lt;p&gt;Two USB-UARTS are used in the project while prototyping. One is used for flashing and other is used for debugging. Note that one has to reset power before flashing. Flashing is done by &lt;a href="https://github.com/themadinventor/esptool"&gt;esptool.py&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;Here is a prototype on breadboard:
&lt;img alt="" src="plasmon360.github.io/images/prototype-1024x704.png" title="Prototype"&gt;&lt;/p&gt;
&lt;p&gt;Once the code is flashed onto the esp8266, it should be serving the status of stove. But this only works on local network. How to get the stove status outside my network i.e, when I am not at home? This can be done by assigning a static IP, a port to esp8266 and using dynamic DNS forwarding on my router (a good tutorial on how to do this &lt;a href="http://www.howtogeek.com/66438/how-to-easily-access-your-home-network-from-anywhere-with-ddns/"&gt;is here&lt;/a&gt;. There are many free dynamic dns services out there than can be used. With these modifications, I can now access the stove status from any place in the world.  &lt;/p&gt;
&lt;p&gt;Here is final implementation of the project.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/stove_status_implementation.jpg" title="Implementation"&gt;
&lt;img alt="" src="plasmon360.github.io/images/stove_status_prototype_box.png.jpg" title="Final prototype"&gt;&lt;/p&gt;
&lt;div class ="alert alert-primary"&gt;
&lt;p&gt;
&lt;strong&gt;Code&lt;/strong&gt; for this project is available &lt;a href="https://github.com/plasmon360/esp8266_c_examples/tree/master/examples/did_i_turn_off_my_stove"&gt; at my gihub page&lt;/a&gt;
&lt;/p&gt;
&lt;/div&gt;</content><category term="Electronics"></category><category term="ESP8266"></category><category term="IOT"></category></entry><entry><title>Coupled Dipole Approximation in Python</title><link href="plasmon360.github.io/coupled-dipole-approximation-in-python.html" rel="alternate"></link><published>2016-07-20T09:39:00-07:00</published><updated>2016-07-20T09:39:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2016-07-20:plasmon360.github.io/coupled-dipole-approximation-in-python.html</id><summary type="html">&lt;p&gt;Coupled dipole approximation (CDA) method is a numerical method to calculate the optical properties (scattering and absorption) of interacting dipoles. This method is used in discrete dipole approximation method (like in &lt;a href="http://www.ddscat.org/"&gt;DDSCAT&lt;/a&gt; software), where a big particle (also known as target) is broken into lot of interacting dipoles arranged in …&lt;/p&gt;</summary><content type="html">&lt;p&gt;Coupled dipole approximation (CDA) method is a numerical method to calculate the optical properties (scattering and absorption) of interacting dipoles. This method is used in discrete dipole approximation method (like in &lt;a href="http://www.ddscat.org/"&gt;DDSCAT&lt;/a&gt; software), where a big particle (also known as target) is broken into lot of interacting dipoles arranged in cubic lattice. CDA can also be used to calculate the optical properties (scattering and absorption) of random particle distributions (like in L. Zhao et al. J. Phys. Chem. B, 107, 30, 7343, 2003) and assuming each particle to be small enough that it behaves like a dipole.&lt;/p&gt;
&lt;p&gt;I have implemented CDA in python and used it to calculate the optical properties of nanoparticles that are arranged randomly in cuboid or on a rectangular grid. Once the incident electric field direction (&lt;span class="math"&gt;\(k\)&lt;/span&gt; vector), polarization, positions and radii of particles are given, the code calculates the extinction, scattering and absorption cross-sections. It is important to note that the nano particles should be small enough so that they can act as dipole with quasi-static polarizability.&lt;/p&gt;
&lt;p&gt;If you are interested in the numerical part of the code, see below:&lt;/p&gt;
&lt;p&gt;The goal of CDA method is to calculate the self-consistent dipole moments of the dipoles that are interacting with each other. Once dipole moments are calculated, scattering and absorption cross-sections can be calculated. Most of the write up below is from Bruce T. Draine and Piotr J. Flatau, "Discrete-Dipole Approximation For Scattering Calculations," J. Opt. Soc. Am. A 11, 1491-1499 (1994).&lt;/p&gt;
&lt;p&gt;Let start for simplicity by assuming two dipoles, dipole &lt;span class="math"&gt;\(1\)&lt;/span&gt; positioned at &lt;span class="math"&gt;\(\vec{r}_1\)&lt;/span&gt; and dipole &lt;span class="math"&gt;\(2\)&lt;/span&gt; positioned at &lt;span class="math"&gt;\(\vec{r}_2\)&lt;/span&gt;.&lt;/p&gt;
&lt;p&gt;The dipole moment of dipole &lt;span class="math"&gt;\(1\)&lt;/span&gt; is given by 
&lt;span class="math"&gt;\(\vec{p}_1 = p_{1x}\vec{i}+p_{1y}\vec{j}+p_{1z}\vec{k} = \alpha \vec{E}_1\)&lt;/span&gt;, where &lt;span class="math"&gt;\(\vec{E}_1 = E_{1x}\vec{i}+E_{1y}\vec{j}+E_{1z}\vec{k}\)&lt;/span&gt; is the local electric field at dipole &lt;span class="math"&gt;\(i\)&lt;/span&gt;.&lt;/p&gt;
&lt;p&gt;Here,&lt;/p&gt;
&lt;div class="math"&gt;$$
\alpha =  
\begin{bmatrix}  
\alpha_{1xx}&amp;amp;0&amp;amp;0\\  
0&amp;amp;\alpha_{1yy}&amp;amp;0\\  
0&amp;amp;0&amp;amp;\alpha_{1zz}  
\end{bmatrix}  
$$&lt;/div&gt;
&lt;p&gt;is the isotropic polarizability tensor of the &lt;span class="math"&gt;\(i\)&lt;/span&gt;-th dipole.&lt;/p&gt;
&lt;p&gt;The polarizability of the dipole is generally known (generally assumed to follow Clausius-Mossotti relation), but we do not know the local electric field at the dipole &lt;span class="math"&gt;\(i\)&lt;/span&gt;, because there are complex contributions from other dipoles (like dipole &lt;span class="math"&gt;\(2\)&lt;/span&gt;).&lt;/p&gt;
&lt;p&gt;Lets write down the local electric field at dipole &lt;span class="math"&gt;\(2\)&lt;/span&gt;: there will be an incident electric field which is given by &lt;span class="math"&gt;\(\vec{E}_{2inc} = \vec{E}_o e^{i\vec{k}\vec{r}_2}\)&lt;/span&gt; and an electric field emanating from dipole &lt;span class="math"&gt;\(1\)&lt;/span&gt;:&lt;/p&gt;
&lt;div class="math"&gt;$$
\vec{E}_2 = \vec{E}_o e^{i\vec{k}\vec{r}_2} + \frac{1}{4\pi\epsilon_o}\left [ \frac{e^{ikr}}{r} k^2 \left( \left ( \vec{n}_{21} \times \vec{p}_1 \right ) \times \vec{n}_{21} \right) + e^{ikr}\left[3\vec{n}_{21}(\vec{n}_{21}\cdot \vec{p}_1)-\vec{p}_1 \right ] \left[\frac{1}{r^3}-\frac{ik}{r^2}\right]\right ]
$$&lt;/div&gt;
&lt;p&gt;Here &lt;span class="math"&gt;\(r_{21} = |\vec{r}_2 - \vec{r}_1|\)&lt;/span&gt;, &lt;span class="math"&gt;\(\vec{n}_{21} = \frac{\vec{r}_2 - \vec{r}_1}{r_{21}}\)&lt;/span&gt;, and &lt;span class="math"&gt;\(k = |\vec{k}|\)&lt;/span&gt; is the wavevector of the incident wave.&lt;/p&gt;
&lt;p&gt;For a constant &lt;span class="math"&gt;\(k\)&lt;/span&gt;, at the distances near the dipole &lt;span class="math"&gt;\(1\)&lt;/span&gt;, the second term dominates (near field); the first term dominates at farther distances (far field).&lt;/p&gt;
&lt;p&gt;The above equation can be reduced to a matrix form:&lt;/p&gt;
&lt;div class="math"&gt;$$
\tiny
\begin{bmatrix}
E_{2x}\\
E_{2y}\\
E_{2z}
\end{bmatrix}
=
\begin{bmatrix}
\alpha_{2xx}&amp;amp;0&amp;amp;0\\
0&amp;amp;\alpha_{2yy}&amp;amp;0\\
0&amp;amp;0&amp;amp;\alpha_{2zz}
\end{bmatrix} ^{-1}
\begin{bmatrix}
P_{2x}\\
P_{2y}\\
P_{2z}
\end{bmatrix}
=
\begin{bmatrix}
E_{2x_{inc}}\\
E_{2y_{inc}}\\
E_{2z_{inc}}
\end{bmatrix}
+
\begin{bmatrix}
A_{12}(n_{21y}^2 +n_{21z}^2) +B_{12}(3n_{21x}^2-1) &amp;amp; n_{21z} n_{21y}(3B_{12}-A_{12}) &amp;amp; n_{21x} n_{21z}(3B_{12}-A_{12}) \\
n_{21x} n_{21y}(3B_{12}-A_{12}) &amp;amp; A_{12}(n_{21x}^2 +n_{21z}^2) +B_{12}(3n_{21y}^2-1) &amp;amp; n_{21y} n_{21z}(3B_{12}-A_{12}) \\
n_{21x} n_{21z}(3B_{12}-A_{12}) &amp;amp; n_{21y} n_{21z}(3B_{12}-A_{12}) &amp;amp; A_{12}(n_{21y}^2 +n_{21x}^2) +B_{12}(3n_{21z}^2-1)
\end{bmatrix}
\begin{bmatrix}
P_{1x}\\
P_{1y}\\
P_{1z}
\end{bmatrix}
$$&lt;/div&gt;
&lt;p&gt;where,
&lt;span class="math"&gt;\(A_{12} = \frac{k^2}{4\pi\epsilon_o}\frac{e^{ikr_{21}}}{r_{21}}\)&lt;/span&gt; and &lt;span class="math"&gt;\(B_{12} = \left[\frac{1}{r_{21}^3}-\frac{ik}{r_{21}^2}\right]\frac{e^{ikr_{21}}}{4\pi\epsilon_o}\)&lt;/span&gt;&lt;/p&gt;
&lt;p&gt;Similarly, we write the electric field near dipole 1 as:&lt;/p&gt;
&lt;div class="math"&gt;$$
\tiny
\begin{bmatrix}
E_{1x}\\
E_{1y}\\
E_{1z}
\end{bmatrix}
=
\begin{bmatrix}
\alpha_{1xx}&amp;amp;0&amp;amp;0\\
0&amp;amp;\alpha_{1yy}&amp;amp;0\\
0&amp;amp;0&amp;amp;\alpha_{1zz}
\end{bmatrix} ^{-1}
\begin{bmatrix}
P_{1x}\\
P_{1y}\\
P_{1z}
\end{bmatrix}
=
\begin{bmatrix}
E_{1x_{inc}}\\
E_{1y_{inc}}\\
E_{1z_{inc}}
\end{bmatrix}
+
\begin{bmatrix}
A_{21}(n_{12y}^2 +n_{12z}^2) +B_{21}(3n_{12x}^2-1) &amp;amp; n_{12z} n_{12y}(3B_{21}-A_{21}) &amp;amp; n_{12x} n_{12z}(3B_{21}-A_{21}) \\
n_{12x} n_{12y}(3B_{21}-A_{21}) &amp;amp; A_{21}(n_{12x}^2 +n_{12z}^2) +B_{21}(3n_{12y}^2-1) &amp;amp; n_{12y} n_{12z}(3B_{21}-A_{21}) \\
n_{12x} n_{12z}(3B_{21}-A_{21})&amp;amp; n_{12y} n_{12z}(3B_{21}-A_{21}) &amp;amp; A_{21}(n_{12y}^2 +n_{12x}^2) +B_{21}(3n_{12z}^2-1)
\end{bmatrix}
\begin{bmatrix}
P_{2x}\\
P_{2y}\\
P_{2z}
\end{bmatrix}
$$&lt;/div&gt;
&lt;p&gt;These two equations can be combined in the form of &lt;span class="math"&gt;\(AP = E\)&lt;/span&gt; matrix equation:&lt;/p&gt;
&lt;div class="math"&gt;$$
\begin{bmatrix}
\alpha_1^{-1} &amp;amp; \mathbf{M}_{12} \\
\mathbf{M}_{21} &amp;amp; \alpha_2^{-1}
\end{bmatrix}
\begin{bmatrix}
\vec{P}_{1}\\
\vec{P}_{2}
\end{bmatrix}
=
\begin{bmatrix}
E_{1inc}\\
E_{2inc}
\end{bmatrix}
$$&lt;/div&gt;
&lt;p&gt;We calculate &lt;span class="math"&gt;\(A\)&lt;/span&gt; from positions and polarizability, and &lt;span class="math"&gt;\(E\)&lt;/span&gt; from the incident fields. We solve for &lt;span class="math"&gt;\(P\)&lt;/span&gt; using numerical iterative methods. For solving &lt;span class="math"&gt;\(AP=E\)&lt;/span&gt;, I use Scipy's &lt;a href="http://docs.scipy.org/doc/scipy/reference/generated/scipy.sparse.linalg.bicgstab.html"&gt;BiConjugate Gradient Stabilized method&lt;/a&gt;.&lt;/p&gt;
&lt;h3&gt;&lt;a href="https://github.com/plasmon360/CDA_PYTHON"&gt;See source code at GitHub here&lt;/a&gt;&lt;/h3&gt;
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&lt;/script&gt;</content><category term="Plasmonics"></category><category term="electromagnetism"></category><category term="Plasmonics"></category><category term="python"></category></entry><entry><title>Fitting Complex Metal Dielectric Functions with Differential Evolution Method</title><link href="plasmon360.github.io/fitting-complex-metal-dielectric-functions-with-differential-evolution-method.html" rel="alternate"></link><published>2016-04-13T21:59:00-07:00</published><updated>2016-04-13T21:59:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2016-04-13:plasmon360.github.io/fitting-complex-metal-dielectric-functions-with-differential-evolution-method.html</id><summary type="html">&lt;p&gt;
&lt;script src="http://cdn.mathjax.org/mathjax/latest/MathJax.js?config=TeX-AMS-MML_HTMLorMML" type="text/javascript"&gt;// &lt;![CDATA[&lt;/p&gt;
&lt;p&gt;// ]]&gt;&lt;/script&gt;
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The real and imaginary part of dielectric permittivity of the metals is important to simulate the optical properties of metal films and nanoparticles. Permittivity data is obtained experimentally by ellipsometry and is fitted with analytical models. The most common model for fitting experimental data is with Drude-Lorentz …&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</summary><content type="html">&lt;p&gt;
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The real and imaginary part of dielectric permittivity of the metals is important to simulate the optical properties of metal films and nanoparticles. Permittivity data is obtained experimentally by ellipsometry and is fitted with analytical models. The most common model for fitting experimental data is with Drude-Lorentz model shown below.

\$\$\\epsilon(\\omega)=1-\\frac{f\_1\\omega\_p\^2}{(\\omega\^2+i\\Gamma\_1\\omega)}+\\sum\_{j=2}\^{n}\\frac{f\_j\\omega\_p\^2}{(\\omega\_{o,j}\^2-\\omega\^2-i\\Gamma\_j\\omega)}\$\$

The first term is the Drude part. It represents the response of electron in the Fermi sea/conduction band when it sees external oscillating electric field (these transitions are called as intraband transitions). The Drude term has the plasma frequency (\$\\omega\_p\$, oscillator strengh (\$f\_1\$) and damping term (\$\\Gamma\_1\$). The rest of the terms represent the Lorentz oscillators with specific resonance frequencies (\$\\omega\_{o,j}\$), oscillator strengths (\$f\_{j}\$) and damping terms(\$\\Gamma\_j\$) associated with them. They represent electron excitation from one band to another following an external oscillating electric field at certain resonance frequencies (these transitions are called as interband transitions).

Just out of curiosity, I wanted to do this fitting by myself for a long time now. So I attempted to fit the data with the commonly used fitting method, the least squares method, which involves minimization of the square of the error between the model and experimental data, while changing the parameters. However I was not getting good fitting results even with several attempts, this may be due to the following problems with this method:

-   The fits were very sensitive to the initial guess values of the parameters (oscillator strengths, damping terms, etc).
-   The method is a local minimization technique. What that means is that the least square algorithm (Levenberg - Marquardt ) is changing the parameters in parameter space and searching for the minimum of sum of squares of difference between model and data. While doing this it can get trapped in a local minimum and report the parameters at that point as if it was as global minimum.  
   For more information on the problems of least-square method. See the last section of the article [here](http://www.itl.nist.gov/div898/handbook/pmd/section1/pmd141.htm).

To avoid these problems, researchers use global optimization techniques. See, [Rakic et al.](https://www.osapublishing.org/ao/abstract.cfm?uri=ao-37-22-5271%20) and [Djurisic et al.](%20http://iopscience.iop.org/article/10.1088/1464-4258/2/5/318/meta). Rakic et al. used simulated annealing method , whic is a global optimization method and does a great job fitting experimental data. I wanted to use [Scipy's simulated annealing method](http://docs.scipy.org/doc/scipy-0.14.0/reference/generated/scipy.optimize.anneal.html) to fit the dielectric functions, but found that simulated annealing algorithm is deprecated in scipy 0.14 and they suggest using basin-hopping or differential evolution (DE) algorithms instead.

I gave DE method a try because I didnot see any research article using DE algorithm for fitting dielectric data. If any of the readers find an article that uses DE to fit complex dielectric function, please point me to the article. DE algorithm is a stochastic method that does not involve finding a gradient but rather involves mutation and recombination of random population of solutions. I dont completely understand the guts of the algorithm, but you can find more information [here](https://en.wikipedia.org/wiki/Differential_evolution).

Below is my code of how I do the fitting of gold dielectric function with python and lmfit module. lmfit is a python module that provides a better and convinient fitting and optimization interface for Scipy optimize/minimze methods. The default minimization technique for lmfit is least square (Levenberg-marquardt) methood, so it needs to be changed to differential evolution.

These are my results:  
[![dielectric functions fitting by differential evolution method](http://juluribk.com/wp-content/uploads/2016/04/download.png){.aligncenter .size-full .wp-image-1614 width="839" height="337"}](http://juluribk.com/wp-content/uploads/2016/04/download.png)

[You can download my ipython notebook at the bottom of this post.]{style="color: #ff0000;"}

You can use this method for fitting other dielectric data, but have to tweak the bounds a little bit. If you use my implementation for your fitting your experimental data, please let me know or even better cite it as:

Juluri B.K. "Differential Evolution algorithm to fit Metal Dielectric Functions" &lt;http://juluribk.com/?p=1597&gt;.

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In the following code, I get the gold's experimental dielectric data from [Refractiveindex.info](http://refractiveindex.info/).

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    import urllib2 # To make a request and gather data,

    # Query the website

    response = urllib2.urlopen('http://refractiveindex.info/database/main/Au/Babar.yml')

    # Alternative Experimental data sources
    # response = urllib2.urlopen('http://refractiveindex.info/database/main/Au/McPeak.yml')
    # response = urllib2.urlopen('http://refractiveindex.info/database/main/Au/Lemarchand-3.96nm.yml')

    # Read the response. Response is in YAML format. Will use PyYAML parser,
    yaml_data = response.read()
    import yaml
    data =  yaml.load(yaml_data)

    # Lets see what is inside the data,
    print"Keys in the data:" , data.keys() 

    # Lets print the reference for this data,
    print "Reference : ", data['REFERENCES']

    if 'COMMENTS' in data.keys():
        print "Comments : ", data['COMMENTS']

    # Data seems to be stored in 'DATA', if needed uncomment the following line
    #print(data['DATA'])

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    Keys in the data: ['REFERENCES', 'DATA']
    Reference :  S. Babar and J. H. Weaver. Optical constants of Cu, Ag, and Au revisited, &lt;a href="http://dx.doi.org/10.1364/AO.54.000477"&gt;&lt;i&gt;Appl. Opt.&lt;/i&gt; &lt;b&gt;54&lt;/b&gt;, 477-481 (2015)&lt;/a&gt;

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Data string contains real and imaginary part of the refractive index (not dielectric permitivitty). I clean up the real and imaginary part of the refractive data and convert them to dielectric permittivities

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    # Some clean up needed. The required data string holding wavelength, n and k, is in the form of dictionary item 
    # with key 'data', which is inside a list\n",

    cleaned_nk = data['DATA'][0]['data'] 

    # Use StringIO to convert String buffer as a file like class\n",
    import numpy as np
    from StringIO import StringIO

    # Read the data into as numpy vectors\n",
    wave_micron, n, k  = np.genfromtxt(StringIO(cleaned_nk), unpack=True)

    wave_exp = wave_micron * 1000 # Convert wavelength from microns to nm
    eps_exp = (n + 1j* k)**2  # Convert n,k into dielectric function

    # Lets convert wavelengh in nm to eV and assign it to 'w' 
    h = 4.135667516E-15 # plancks's constant in eV-sec
    c = 299792458E9 # speed of light in vacuum in nm/sec
    w_exp = h*c/wave_exp;  # Convert wavleength in nm to eV

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I define a function that will plot experimental dielectric data. It will also plot fitted models if the data is provided.

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    def plot_fit(w_exp,eps_exp, w_for_fit = None,eps_fit_result = None):
        '''
        This functions plots the experimental dielectric function as function of wavelength.
        If fitted model data is available it will also plot it
        '''

        %matplotlib inline
        import matplotlib.pyplot as plt
        from matplotlib.ticker import ScalarFormatter
        from matplotlib import rcParams

        rcParams.update({'font.size': 18}) # Increase the font size
        rcParams['mathtext.default']='regular' # make the mathtext the same size of normal text for better readbility

        # Plot the real part of the dielectric function
        fig,ax = plt.subplots(1,2,figsize = (12,5))
        ax[0].scatter(w_exp, abs(eps_exp.real), marker = 'o',facecolor = 'none', edgecolor = 'g')

        ax[0].set_xlabel('Energy (eV)')
        ax[0].set_ylabel(r'|$\epsilon^\prime$|')


        # Plot the imaginary part of the dielectric function
        ax[1].scatter(w_exp, eps_exp.imag, marker = 'o',facecolor = 'none', edgecolor = 'g')
        ax[1].set_ylabel(r'$\epsilon ^ {\prime \prime}$')
        ax[1].set_xlabel('Energy (eV)')

        # If the fit data is available we will plot it with the actual plots
        if (w_for_fit is not None and eps_fit_result is not None):
            ax[0].plot(w_for_fit, abs(eps_fit_result.real),'-r')
            ax[1].plot(w_for_fit,eps_fit_result.imag,'-r')


        # Set the grid, log and axis formatter
        for axis in ax:
            axis.grid('on')
            axis.set_xscale('log')
            axis.set_yscale('log')
            axis.set_xlim([min(w_exp),max(w_exp)])
            for x_yaxis in [axis.xaxis, axis.yaxis]:
                x_yaxis.set_major_formatter(ScalarFormatter())

        fig.tight_layout()


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Lets plot the experimental data to see the data. Data seems to be from 0.1ev to 10eV. There seems to be three transitions (are all of them interband?) above 1eV

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    plot_fit(w_exp,eps_exp)

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](http://juluribk.com/wp-content/uploads/2016/04/download_with_fit.png)

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Lets define a Drude-Lorentz model. This will be the model we will try to fit the experimental data with. The model has one Drude term and five Lorentz oscillators

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    def drude_lorentz_model(params, w):
        '''
        This is functional representation of drude lorentz model with the first term being Drude
        and the rest terms being lorentz oscillators
        '''

        # Get the plasma frequency
        omega_p = params['Omega_p'].value


        # Get the Drude parms
        f0 = params['f0'].value
        gamma0 = params['Gamma0'].value

        # Get the first Lorentz term parameters,
        f1 = params['f1'].value
        gamma1 = params['Gamma1'].value
        omega1 = params['Omega1'].value

        # Get the second Lorentz term parameters
        f2 = params['f2'].value
        gamma2 = params['Gamma2'].value
        omega2 = params['Omega2'].value

        # Get the third Lorentz term parameters
        f3 = params['f3'].value
        gamma3 = params['Gamma3'].value
        omega3 = params['Omega3'].value

        # Get the fourth Lorentz term parameters
        f4 = params['f4'].value
        gamma4 = params['Gamma4'].value
        omega4 = params['Omega4'].value

        # Get the fifth Lorentz term parameters
        f5 = params['f5'].value
        gamma5 = params['Gamma5'].value
        omega5 = params['Omega5'].value

        # Drude component
        epsilon_D = 1 - (f0 * omega_p ** 2 / (w ** 2 + 1j * (gamma0) * w))

        # Lorentz first oscillator
        epsilon_L1 = (f1 * omega_p ** 2) / (omega1 ** 2 - w ** 2 - 1j * gamma1 * w)

        # Lorentz SEcond oscillator 
        epsilon_L2 = (f2 * omega_p ** 2) / (omega2 ** 2 - w ** 2 - 1j * gamma2 * w)

        # Lorentz Third oscillator 
        epsilon_L3 = (f3 * omega_p ** 2) / (omega3 ** 2 - w ** 2 - 1j * gamma3 * w)

        # Lorentz Fourth oscillator 
        epsilon_L4 = (f4 * omega_p ** 2) / (omega4 ** 2 - w ** 2 - 1j * gamma4 * w)

        # Lorentz Fifth oscillator 
        epsilon_L5 = (f5 * omega_p ** 2) / (omega5 ** 2 - w ** 2 - 1j * gamma5 * w)

        # Sum all the terms
        epsilon = epsilon_D + epsilon_L1 +epsilon_L2 +  epsilon_L3 +  epsilon_L4 +  epsilon_L5

        return epsilon

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Lets define a callable function which returns a residual. This function will be used by our minimization algorithm. It is important to note how the residual is calculated as it is little bit different than normal fitting examples shown in lmfit, because we are minimizing complex data.

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    def complex_residuals(params, model, w, exp_data):
        '''
        This is the residual function that we will try to minimize.
        It takes the params dict that has the parameters that need to be found. 
       '''
        if model == 'Drude':
            # Our Drude model
            epsilon= drude_model(params,w)
        elif model == 'Drude-Lorentz':
            # Our Drude model
            epsilon= drude_lorentz_model(params,w)

        # Lets calculate our complex residual as the way it is done in page 5264
        # Rakic, a D.,et al (1998). Optical properties of metallic films for vertical-cavity optoelectronic devices. Applied Optics, 37(22), 5271–83.
        residual = (abs((epsilon.real - exp_data.real)/exp_data.real) + abs((epsilon.imag - exp_data.imag)/exp_data.imag))**2

        # if the residual is being used for least square optimizaiton we should have used
        # residual = (abs((epsilon.real - exp_data.real)/exp_data.real) + abs((epsilon.imag - exp_data.imag)/exp_data.imag))
        # least square method does the square of the residual in its algorithm. see http://docs.scipy.org/doc/scipy-0.14.0/reference/generated/scipy.optimize.leastsq.html

        return residual

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This is where differential evolution will be used to make a fit to the data. Differential evolution algorithm requires bounds for each parameter. I gave resonable bounds based on looking at the experimental data and hope to see what the algorithm does. It seem to do a resonable job and much better job than least squares method. **The fitting results will vary a little bit each time we run this cell. So run the cell couple of times to see if things change for better.**

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    # Note that lmfit should be Version &gt; 0.9.0. We will check this
    import lmfit
    from distutils.version import StrictVersion
    assert StrictVersion(lmfit.__version__) &gt; StrictVersion("0.9.0")

    from lmfit import minimize, Parameters, printfuncs

    # Choose the model we want to fit it with 
    model = 'Drude-Lorentz'

    params = Parameters()
    params.add('Omega_p', value = 9, min = 8.5 , max = 10) # Omega_p has a value in eV, we will add a starting guess here

    # Drude Term
    params.add('f0', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma0', value= 0.03 , min = 1E-10, max = 0.1 ) # Gamma is damping term and has units in eV, we will add a starting guess here

    # Lorentz first Oscillator term
    params.add('f1', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma1', value= 0.5, min = 1E-10 ,  max = 2) # Gamma is damping term and has units in eV, we will add a starting guess here
    params.add('Omega1', value = 5 , min = 5 , max = 10) # Omega_o is oscillator central frequency term  and has units in eV. we will add a starting guess here

    # Lorentz Second Oscillator term
    params.add('f2', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma2', value= 0.5, min = 0.01,  max = 2 ) # Gamma is damping term and has units in eV, we will add a starting guess here
    params.add('Omega2', value = 3 , min = 2.5 , max = 3.5) # Omega_o is oscillator central frequency term  and has units in eV. we will add a starting guess here

    # Lorentz Third Oscillator term
    params.add('f3', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma3', value= 1, min = 0.01 , max = 2) # Gamma is damping term and has units in eV, we will add a starting guess here
    params.add('Omega3', value = 4 , min = 3.5, max = 4.5 ) # Omega_o is oscillator central frequency term  and has units in eV. we will add a starting guess here

    # Lorentz Fourth Oscillator term
    params.add('f4', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma4', value= 1, min = 0.01 , max = 2) # Gamma is damping term and has units in eV, we will add a starting guess here
    params.add('Omega4', value = 5 , min = 4.5, max = 5.5 ) # Omega_o is oscillator central frequency term  and has units in eV. we will add a starting guess here

    # Lorentz Fifth Oscillator term
    params.add('f5', value=0.5, min = 1E-10, max = 1) # f  has no units,  we will add a starting guess here 
    params.add('Gamma5', value= 1, min = 0.01 , max = 2) # Gamma is damping term and has units in eV, we will add a starting guess here
    params.add('Omega5', value = 6 , min = 5.5, max = 6.5 ) # Omega_o is oscillator central frequency term  and has units in eV. we will add a starting guess here



    # Lets fit to all the data.
    w_for_fit = w_exp
    eps_for_fit = eps_exp

    # if we were to fit only a part of the data such as fit only below 2 ev
    #w_for_fit = w_exp[w_exp&lt;2]
    #eps_for_fit = eps_exp[w_exp&lt;2]


    # Call the minimize function with required parameters and use differential evolution as a method 
    minimizer_results = minimize(complex_residuals, params, args=(model, w_for_fit, eps_for_fit), method = 'differential_evolution', strategy='best1bin',
                                 popsize=50, tol=0.01, mutation=(0, 1), recombination=0.9, seed=None, callback=None, disp=True, polish=True, init='latinhypercube')

    # If we were to fit ith with least squares methods
    # minimizer_results = minimize(complex_residuals, params, args=(model, w_for_fit, eps_for_fit), method = 'leastsq')

    #lets see whether the fit exited successfully?
    print "Print exited successfully? :  ", minimizer_results.success

    #lets see the termination status
    print "Termination Status: ", minimizer_results.message

    # lets print the fit report. We dont need lengthy Correlation table
    printfuncs.report_fit(minimizer_results, show_correl=False)

    # Caluclate the epsilon based on the fit results
    eps_fit_result = np.array([drude_lorentz_model(minimizer_results.params, i) for i in w_for_fit])

    # Lets plot the fit data
    plot_fit(w_exp,eps_exp, w_for_fit,eps_fit_result)

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    differential_evolution step 1: f(x)= 182.623
    differential_evolution step 2: f(x)= 182.623
    differential_evolution step 3: f(x)= 182.623
    differential_evolution step 4: f(x)= 50.6673
    differential_evolution step 5: f(x)= 20.0853
    differential_evolution step 6: f(x)= 20.0853
    .
    .
    .
    differential_evolution step 59: f(x)= 1.19969
    differential_evolution step 60: f(x)= 1.19968
    differential_evolution step 61: f(x)= 1.1984
    differential_evolution step 62: f(x)= 1.19704
    differential_evolution step 63: f(x)= 1.19592
    differential_evolution step 64: f(x)= 1.19556
    differential_evolution step 65: f(x)= 1.19137
    differential_evolution step 66: f(x)= 1.18851
    differential_evolution step 67: f(x)= 1.18354
    differential_evolution step 68: f(x)= 1.18286
    Print exited successfully? :   True
    Termination Status:  Optimization terminated successfully.
    [[Fit Statistics]]
        # function evals   = 66984
        # data points      = 69
        # variables        = 18
        chi-square         = 1.137
        reduced chi-square = 0.022
        Akaike info crit   = -226.448
        Bayesian info crit = -186.234
    [[Variables]]
        Omega_p:   9.97441670 (init= 9)
        f0:        0.68683341 (init= 0.5)
        Gamma0:    0.01987236 (init= 0.03)
        f1:        0.98709783 (init= 0.5)
        Gamma1:    1.4876e-05 (init= 0.5)
        Omega1:    8.02150038 (init= 5)
        f2:        0.07682351 (init= 0.5)
        Gamma2:    0.65934600 (init= 0.5)
        Omega2:    2.91927926 (init= 3)
        f3:        0.16124225 (init= 0.5)
        Gamma3:    1.12448236 (init= 1)
        Omega3:    3.70495567 (init= 4)
        f4:        0.15690286 (init= 0.5)
        Gamma4:    1.18873234 (init= 1)
        Omega4:    4.50000000 (init= 5)
        f5:        0.23132574 (init= 0.5)
        Gamma5:    1.88224399 (init= 1)
        Omega5:    5.71650394 (init= 6)

&lt;/div&gt;

&lt;/div&gt;

&lt;div class="output_area"&gt;

&lt;/div&gt;

&lt;/div&gt;

&lt;/div&gt;

&lt;/div&gt;

&lt;div class="cell border-box-sizing code_cell rendered"&gt;

&lt;div class="input"&gt;

&lt;div class="prompt input_prompt"&gt;

&lt;/div&gt;

&lt;div class="inner_cell"&gt;

![download\_with\_fit](http://juluribk.com/wp-content/uploads/2016/04/download_with_fit.png){.aligncenter .size-large .wp-image-1707 width="780" height="313"}

&lt;/div&gt;

&lt;/div&gt;

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&lt;div class="inner_cell"&gt;

&lt;div class="text_cell_render border-box-sizing rendered_html"&gt;

Differential evolution algorithm gives a very reasonable fit as shown above. Code gives the final dielectric parameters for the model and the fit parameters.

[[[Source code of above Ipython notebook](https://gist.github.com/plasmon360/71d4f6fc559e71362e09bb64dd6a1fa3)]{style="color: #ff0000;"}]{style="text-decoration: underline;"} {#source-code-of-above-ipython-notebook style="text-align: center;"}
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&lt;/div&gt;

&lt;/div&gt;

&lt;/div&gt;</content><category term="Plasmonics"></category></entry><entry><title>Dealing with plotting negative, zero and positive values in log scale</title><link href="plasmon360.github.io/dealing-with-plotting-negative-zero-and-positive-values-in-log-scale.html" rel="alternate"></link><published>2016-03-30T10:00:00-07:00</published><updated>2016-03-30T10:00:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2016-03-30:plasmon360.github.io/dealing-with-plotting-negative-zero-and-positive-values-in-log-scale.html</id><summary type="html">&lt;p&gt;Sometimes you have to show positive, zero and negative number in log scale. However you cannot take log of negative numbers and zero. But one could approximate it with a log transform modulus as stated &lt;a href="http://blogs.sas.com/content/iml/2014/07/14/log-transformation-of-pos-neg.html"&gt;here&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;In Python with numpy:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10 …&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;</summary><content type="html">&lt;p&gt;Sometimes you have to show positive, zero and negative number in log scale. However you cannot take log of negative numbers and zero. But one could approximate it with a log transform modulus as stated &lt;a href="http://blogs.sas.com/content/iml/2014/07/14/log-transformation-of-pos-neg.html"&gt;here&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;In Python with numpy:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;numpy&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="n"&gt;sign&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="nb"&gt;abs&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;log10&lt;/span&gt;  
&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;matplotlib.pyplot&lt;/span&gt; &lt;span class="k"&gt;as&lt;/span&gt; &lt;span class="nn"&gt;plt&lt;/span&gt;

&lt;span class="c1"&gt;# Data varies in several magnitudes and has both positive, zero and negative numbers  &lt;/span&gt;
&lt;span class="n"&gt;x&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;10000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;1000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;1000&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="mi"&gt;10000&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;  
&lt;span class="c1"&gt;# log modulus transform  &lt;/span&gt;
&lt;span class="n"&gt;x_log_modulus_transform&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;sign&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="o"&gt;*&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;log10&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;abs&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

&lt;span class="n"&gt;f&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;ax&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;subplots&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;sharex&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="kc"&gt;True&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;o&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;margins&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.12&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;y&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# for better visualization of datapoints at the end of axis&lt;/span&gt;

&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x_log_modulus_transform&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;o&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;margins&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;x&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.12&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;y&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# for better visualization of datapoints at the end of axis  &lt;/span&gt;
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_ylabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;x&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;ax&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;]&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_ylabel&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;sign(x)*(log(|x|+1))&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;  
&lt;span class="n"&gt;plt&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;show&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/Negative_numbers_log_scale.png" title="Schematic"&gt;&lt;/p&gt;</content><category term="Misc"></category><category term="Python"></category></entry><entry><title>Generating plasmonic metal dielectric functions in Python</title><link href="plasmon360.github.io/Generating-plasmonic-metal-dielectric-functions-in-Python.html" rel="alternate"></link><published>2015-09-10T08:54:00-07:00</published><updated>2015-09-10T08:54:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-09-10:plasmon360.github.io/Generating-plasmonic-metal-dielectric-functions-in-Python.html</id><summary type="html">&lt;p&gt;I keep needing a python code to generate the dielectric functions of plasmonic materials such as Au, Ag, Pd, and Pt. So I wrote a python version of LD.m.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.mathworks.com/matlabcentral/fileexchange/18040-drude-lorentz-and-debye-lorentz-models-for-the-dielectric-constant-of-metals-and-water"&gt;LD.m&lt;/a&gt; is a matlab file written by Bora Ung that produces dielectric functions of metals either for Lortenz and …&lt;/p&gt;</summary><content type="html">&lt;p&gt;I keep needing a python code to generate the dielectric functions of plasmonic materials such as Au, Ag, Pd, and Pt. So I wrote a python version of LD.m.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.mathworks.com/matlabcentral/fileexchange/18040-drude-lorentz-and-debye-lorentz-models-for-the-dielectric-constant-of-metals-and-water"&gt;LD.m&lt;/a&gt; is a matlab file written by Bora Ung that produces dielectric functions of metals either for Lortenz and Loretnz drude models. &lt;/p&gt;
&lt;p&gt;The dielectric functions are given as follows:&lt;/p&gt;
&lt;p&gt;&lt;span class="math"&gt;\(&lt;code&gt;\epsilon(\omega)=1-\frac{f_1\omega_p'^2}{(\omega^2+i\Gamma_1'\omega)}+\sum_{j=2}^{n}\frac{f_j\omega_p'^2}{(\omega_{o,j}'^2-\omega^2-i\Gamma_j'\omega)}&lt;/code&gt;\)&lt;/span&gt;.&lt;/p&gt;
&lt;p&gt;The first part of the function is the Drude part and the second part is the Lorentz part. The parameters for these models are taken from &lt;em&gt;Rakic et al., Optical properties of metallic films for vertical-cavity optoelectronic devices, Applied Optics (1998).&lt;/em&gt;&lt;/p&gt;
&lt;div class = "alert alert-primary"&gt;
&lt;strong&gt; Note: &lt;/strong&gt; You can find my module (LD.py) and its documentation &lt;a href = "https://github.com/plasmon360/LD_python"&gt;at my github account&lt;/a&gt;.
&lt;/div&gt;

&lt;p&gt;A typical example on how to use this modules is shown below:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;
&lt;span class="normal"&gt;16&lt;/span&gt;
&lt;span class="normal"&gt;17&lt;/span&gt;
&lt;span class="normal"&gt;18&lt;/span&gt;
&lt;span class="normal"&gt;19&lt;/span&gt;
&lt;span class="normal"&gt;20&lt;/span&gt;
&lt;span class="normal"&gt;21&lt;/span&gt;
&lt;span class="normal"&gt;22&lt;/span&gt;
&lt;span class="normal"&gt;23&lt;/span&gt;
&lt;span class="normal"&gt;24&lt;/span&gt;
&lt;span class="normal"&gt;25&lt;/span&gt;
&lt;span class="normal"&gt;26&lt;/span&gt;
&lt;span class="normal"&gt;27&lt;/span&gt;
&lt;span class="normal"&gt;28&lt;/span&gt;
&lt;span class="normal"&gt;29&lt;/span&gt;
&lt;span class="normal"&gt;30&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;numpy&lt;/span&gt; &lt;span class="k"&gt;as&lt;/span&gt; &lt;span class="nn"&gt;np&lt;/span&gt;

&lt;span class="c1"&gt;# Make sure the file is accessible to PYTHONPATH or in the same&lt;/span&gt;
&lt;span class="c1"&gt;# directory of file which is trying to import&lt;/span&gt;
&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;LD&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="n"&gt;LD&lt;/span&gt;

&lt;span class="c1"&gt;# Creates a wavelength vector from 300 nm to 1000 nm of length&lt;/span&gt;
&lt;span class="c1"&gt;# 100&lt;/span&gt;
&lt;span class="n"&gt;lamda&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;np&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;linspace&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mf"&gt;300E-9&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mf"&gt;1000E-9&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="mi"&gt;100&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;# Creates gold object with dielectric function of LD model&lt;/span&gt;
&lt;span class="n"&gt;gold&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;LD&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;lamda&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;material&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Au&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;model&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;LD&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="c1"&gt;# prints the real part of the epislion&lt;/span&gt;
&lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;epsilon_real&lt;/span&gt;

&lt;span class="c1"&gt;# prints the imag part of the epsilon&lt;/span&gt;
&lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;epsilon_imag&lt;/span&gt;

&lt;span class="c1"&gt;# prints the real part of the refractive index&lt;/span&gt;
&lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;n&lt;/span&gt;

&lt;span class="c1"&gt;# prints the imag part of the refactive index&lt;/span&gt;
&lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;k&lt;/span&gt;

&lt;span class="c1"&gt;# plots wavelength vs real epilon and imag epsilon&lt;/span&gt;
&lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot_epsilon&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;

&lt;span class="c1"&gt;# plots wavelength vs n and k .&lt;/span&gt;
&lt;span class="n"&gt;gold&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;plot_n_k&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;This is graph comparing the Au eps data obtained using LD.m and LD.python. The are exactly the same.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/LD_python_matlab_comp.png"&gt;&lt;/p&gt;
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&lt;/script&gt;</content><category term="Plasmonics"></category><category term="Python"></category></entry><entry><title>DDSCAT on amazon EC2</title><link href="plasmon360.github.io/ddscat-on-amazon-ec2.html" rel="alternate"></link><published>2015-09-03T21:37:00-07:00</published><updated>2015-09-03T21:37:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-09-03:plasmon360.github.io/ddscat-on-amazon-ec2.html</id><summary type="html">&lt;p&gt;Amazon provides high performance computing capabilities through their EC2 service. You can find more information &lt;a href="https://docs.aws.amazon.com/AWSEC2/latest/UserGuide/concepts.html"&gt;here&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;They provide a 750 hr free instance with their a &lt;a href="http://aws.amazon.com/free/"&gt;free-tier progra&lt;/a&gt;m. If you want more resources, you can pay for it. See the &lt;a href="https://aws.amazon.com/ec2/pricing/"&gt;pricing&lt;/a&gt;, pricing seem very reasonable.&lt;/p&gt;
&lt;p&gt;I wanted to see …&lt;/p&gt;</summary><content type="html">&lt;p&gt;Amazon provides high performance computing capabilities through their EC2 service. You can find more information &lt;a href="https://docs.aws.amazon.com/AWSEC2/latest/UserGuide/concepts.html"&gt;here&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;They provide a 750 hr free instance with their a &lt;a href="http://aws.amazon.com/free/"&gt;free-tier progra&lt;/a&gt;m. If you want more resources, you can pay for it. See the &lt;a href="https://aws.amazon.com/ec2/pricing/"&gt;pricing&lt;/a&gt;, pricing seem very reasonable.&lt;/p&gt;
&lt;p&gt;I wanted to see how easy it was to install ddscat and run some examples files.&lt;/p&gt;
&lt;p&gt;Amazon allows to create an instance through their very easy-to-use web interface. I chose to install ubuntu amazon machine image on the instance.  While you are creating an instance you are allowed to create a key pair file and download it.  You will need that to connect to amazon instance through ssh client with this key&lt;/p&gt;
&lt;p&gt;Fire up  terminal on a linux box and browse to the folder you have the key pair and issue these commands&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;chmod&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="m"&gt;400&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;your-key-pair.pem
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Make ssh connection with a command like this&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;ssh&lt;span class="w"&gt; &lt;/span&gt;-i&lt;span class="w"&gt; &lt;/span&gt;your-key-pair.pem&lt;span class="w"&gt; &lt;/span&gt;ubuntu@ec2-xx-xx-100-1.compute-1.amazonaws.com
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;here "ec2-xx-xx-100-1.compute-1.amazonaws.com" is your public dns address&lt;/p&gt;
&lt;p&gt;You should be able to log into the instance. If you get stuck, see detailed info at &lt;a href="https://docs.aws.amazon.com/AWSEC2/latest/UserGuide/ec2-connect-to-instance-linux.html"&gt;how to connect to the instance&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;Update the package list from different repos with  &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;sudo&lt;span class="w"&gt; &lt;/span&gt;apt-get&lt;span class="w"&gt; &lt;/span&gt;update
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;install these packages  &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;sudo&lt;span class="w"&gt; &lt;/span&gt;apt-get&lt;span class="w"&gt; &lt;/span&gt;install&lt;span class="w"&gt; &lt;/span&gt;gfortran&lt;span class="w"&gt; &lt;/span&gt;gcc&lt;span class="w"&gt; &lt;/span&gt;wget&lt;span class="w"&gt; &lt;/span&gt;make
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Make a directory for ddscat&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;
&lt;span class="normal"&gt;2&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;mkdir&lt;span class="w"&gt; &lt;/span&gt;ddscat&lt;span class="se"&gt;\_&lt;/span&gt;install&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="nb"&gt;cd&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;ddscat&lt;span class="se"&gt;\_&lt;/span&gt;install
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Download the source files and examples&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;
&lt;span class="normal"&gt;2&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;wget&lt;span class="w"&gt; &lt;/span&gt;http://ddscat.wikidot.com/local--files/downloads/ddscat7.3.1&lt;span class="se"&gt;\_&lt;/span&gt;&lt;span class="m"&gt;150420&lt;/span&gt;.tgz&lt;span class="w"&gt;  &lt;/span&gt;
wget&lt;span class="w"&gt; &lt;/span&gt;http://ddscat.wikidot.com/local--files/downloads/ddscat7.3.1&lt;span class="se"&gt;\_&lt;/span&gt;examples&lt;span class="se"&gt;\_&lt;/span&gt;&lt;span class="m"&gt;150519&lt;/span&gt;.tgz
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Unzip them&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;
&lt;span class="normal"&gt;2&lt;/span&gt;
&lt;span class="normal"&gt;3&lt;/span&gt;
&lt;span class="normal"&gt;4&lt;/span&gt;
&lt;span class="normal"&gt;5&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;tar&lt;span class="w"&gt; &lt;/span&gt;-xzvf&lt;span class="w"&gt; &lt;/span&gt;ddscat7.3.1&lt;span class="se"&gt;\_&lt;/span&gt;&lt;span class="m"&gt;150420&lt;/span&gt;.tgz

tar&lt;span class="w"&gt; &lt;/span&gt;-xzvf&lt;span class="w"&gt; &lt;/span&gt;ddscat7.3.1&lt;span class="se"&gt;\_&lt;/span&gt;examples&lt;span class="se"&gt;\_&lt;/span&gt;&lt;span class="m"&gt;150519&lt;/span&gt;.tgz

rm&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="se"&gt;\*&lt;/span&gt;.tgz
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;Go to the examples_exp folder&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="nb"&gt;cd&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;/examples&lt;span class="se"&gt;\_&lt;/span&gt;exp
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;To compile ddscat executable and run the examples:  &lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt;1&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;./run&lt;span class="se"&gt;\_&lt;/span&gt;examples
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;ddscat executabe file should be created in the src folder, which you can use for your own ddscat test cases.&lt;/p&gt;
&lt;p&gt;To quit the ssh session, type&lt;br&gt;
&lt;code&gt;exit&lt;/code&gt; in the command prompt&lt;/p&gt;
&lt;p&gt;So as you see, the process is very simple.&lt;/p&gt;</content><category term="Plasmonics"></category><category term="DDSCAT"></category></entry><entry><title>Plasmonic Materials in MEEP &gt; 1.2</title><link href="plasmon360.github.io/plasmonic-materials-in-meep-1-2.html" rel="alternate"></link><published>2015-06-13T16:59:00-07:00</published><updated>2015-06-13T16:59:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-06-13:plasmon360.github.io/plasmonic-materials-in-meep-1-2.html</id><summary type="html">&lt;p&gt;&lt;a href="http://juluribk.com/2011/04/27/plasmonic-materials-in-meep/" title="Plasmonic materials in MEEP"&gt;Here is&lt;/a&gt; how I was implementing plasmonic materials in meep 1.1. Unlike Meep 1.1, Meep &amp;gt;= 1. 2 changed the way materials are defined. &lt;/p&gt;
&lt;p&gt;Here I will describe how to change the material definition code from meep1.1 to meep 1.2 . Please note that one can still use …&lt;/p&gt;</summary><content type="html">&lt;p&gt;&lt;a href="http://juluribk.com/2011/04/27/plasmonic-materials-in-meep/" title="Plasmonic materials in MEEP"&gt;Here is&lt;/a&gt; how I was implementing plasmonic materials in meep 1.1. Unlike Meep 1.1, Meep &amp;gt;= 1. 2 changed the way materials are defined. &lt;/p&gt;
&lt;p&gt;Here I will describe how to change the material definition code from meep1.1 to meep 1.2 . Please note that one can still use the material definition written from Meep &amp;lt;1.2 for Meep &amp;gt;=1.2 but not vice versa.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Installation of Meep 1.2 on ubuntu&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;You can follow instructions given in &lt;a href="http://juluribk.com/2013/07/20/installing-meep-1-2-on-ubuntu/" title="Installing Meep 1.2 on ubuntu"&gt;my previous post&lt;/a&gt; to compile Meep 1.2 from the source code, but the procedure is outdated and one can use the recently pre-compiled meep packages (which is much easier)&lt;/p&gt;
&lt;p&gt;1) Updated computer to at least "The Utopic Unicorn" (Ubuntu 14.10). Meep 1.2 is compiled for this versions and above. U can see instructions here &lt;a href="http://www.ubuntu.com/download/desktop/upgrade"&gt;how to update ubuntu distribution&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;2) Install meep 1.2 (for serial version) by &lt;code&gt;sudo apt-get install meep h5utils&lt;/code&gt;  &lt;/p&gt;
&lt;p&gt;3) check it by &lt;code&gt;meep --version&lt;/code&gt; and quit the program by &lt;code&gt;(exit)&lt;/code&gt;&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Modifying the material definition type&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;For meep 1.1, I used the following code to define silver material with lorentian model from Rakic et al with 100 nm length unit:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="k"&gt;define&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;myAg&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;dielectric&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;epsilon&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;polarizations&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;1e-20&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.0038715&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;4.4625e+39&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.065815&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.31343&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;7.9247&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.36142&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.036456&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.50133&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.66017&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.0052426&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.013329&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.73259&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.07388&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.82655&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;polarizability&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;omega&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;1.6365&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.19511&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;1.1133&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;)))&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;This was generated by my octave/matlab code (see the material_polarization_generator.m) in the &lt;a href="http://juluribk.com/wp-content/uploads/2011/04/reflection_meep_material_generator.zip"&gt;project file&lt;/a&gt;.  One can use the this file to generate code for other plasmonic materials.&lt;/p&gt;
&lt;p&gt;For Meep 1.2, I did the following changes to the above code&lt;/p&gt;
&lt;p&gt;changed the word &lt;code&gt;polarizations&lt;/code&gt; to &lt;code&gt;E-susceptibilities&lt;/code&gt;&lt;/p&gt;
&lt;p&gt;changed the work &lt;code&gt;polarizability&lt;/code&gt; to &lt;code&gt;lorentzian-susceptibility&lt;/code&gt;&lt;/p&gt;
&lt;p&gt;changed the word &lt;code&gt;omega&lt;/code&gt; to &lt;code&gt;frequency&lt;/code&gt;&lt;/p&gt;
&lt;p&gt;So the meep1.2 code looks like this:&lt;/p&gt;
&lt;div class="highlight"&gt;&lt;table class="highlighttable"&gt;&lt;tr&gt;&lt;td class="linenos"&gt;&lt;div class="linenodiv"&gt;&lt;pre&gt;&lt;span class="normal"&gt; 1&lt;/span&gt;
&lt;span class="normal"&gt; 2&lt;/span&gt;
&lt;span class="normal"&gt; 3&lt;/span&gt;
&lt;span class="normal"&gt; 4&lt;/span&gt;
&lt;span class="normal"&gt; 5&lt;/span&gt;
&lt;span class="normal"&gt; 6&lt;/span&gt;
&lt;span class="normal"&gt; 7&lt;/span&gt;
&lt;span class="normal"&gt; 8&lt;/span&gt;
&lt;span class="normal"&gt; 9&lt;/span&gt;
&lt;span class="normal"&gt;10&lt;/span&gt;
&lt;span class="normal"&gt;11&lt;/span&gt;
&lt;span class="normal"&gt;12&lt;/span&gt;
&lt;span class="normal"&gt;13&lt;/span&gt;
&lt;span class="normal"&gt;14&lt;/span&gt;
&lt;span class="normal"&gt;15&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="k"&gt;define&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;myAg&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;dielectric&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;epsilon&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;E-susceptibilities&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mi"&gt;1e-20&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.0038715&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;4.4625e+39&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.065815&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.31343&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;7.9247&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.36142&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.036456&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.50133&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.66017&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.0052426&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.013329&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.73259&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.07388&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.82655&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;make&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nv"&gt;lorentzian-susceptibility&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;frequency&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;1.6365&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;gamma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;0.19511&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nf"&gt;sigma&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="mf"&gt;1.1133&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="w"&gt;  &lt;/span&gt;
&lt;span class="p"&gt;)))&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;

&lt;p&gt;This seems to work fine for me. I used this new code to calculate the reflection from a thin silver film (like the way i did in my previous post) and it matches with the analytical calculation.&lt;/p&gt;</content><category term="Plasmonics"></category><category term="electromagnetism"></category><category term="FDTD"></category><category term="MEEP"></category><category term="octave"></category><category term="Plasmonics"></category></entry><entry><title>Doorbell with NRF24L01 and Arduino</title><link href="plasmon360.github.io/doorbell-with-nrf24l01-and-arduino.html" rel="alternate"></link><published>2015-05-29T13:30:00-07:00</published><updated>2015-05-29T13:30:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-05-29:plasmon360.github.io/doorbell-with-nrf24l01-and-arduino.html</id><summary type="html">&lt;p&gt;My current apartment does not have a doorbell (Its strange but it is true). I went ahead and built a doorbell using two arduino pro-minis and two NRF24L01 transceivers. The melody to be played when a guest presses a button can also be controlled. I have four melodies programmed in …&lt;/p&gt;</summary><content type="html">&lt;p&gt;My current apartment does not have a doorbell (Its strange but it is true). I went ahead and built a doorbell using two arduino pro-minis and two NRF24L01 transceivers. The melody to be played when a guest presses a button can also be controlled. I have four melodies programmed in.&lt;/p&gt;
&lt;p&gt;Here it is in full action:&lt;/p&gt;
&lt;iframe width="100%" height="100%" src="https://www.youtube.com/embed/wOZX-KPf5XA" frameborder="0" allowfullscreen&gt;&lt;/iframe&gt;

&lt;p&gt;Here are some details:&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Remote&lt;/strong&gt; &lt;/p&gt;
&lt;p&gt;The schematic for the remote is shown below. The remote is configured to run on 2 AAA batteries and goes to sleep mode most of the time and then wakes up when a guest presses the button. This button press is transmitted to an NRF24L01 receiver on the doorbell by a NRF24L01 tranmisster. I decreased the overall current to 65 microA by removing the LED on the arduino pro mini and used &lt;a href="https://github.com/rocketscream/Low-Power"&gt;rocket&lt;/a&gt; library's sleep functions. This arduino pro mini was running at 3.3V and 8 MHz. Could have gone even further in current reduction by removing the board regulator, but I was happy with 65 microAmps. For AAA batteries, assuming 1000 mAh capacity, it should last around 20 months.&lt;/p&gt;
&lt;p&gt;Here are some pictures of the remote. I enclosed it in a eye wear case, which turned out to be a nice enclosure.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/doorbell_remote1.png"&gt;&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/doorbell_remote2.png"&gt;&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/doorbell_remote3.png"&gt;&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Doorbell&lt;/strong&gt;  &lt;/p&gt;
&lt;p&gt;The schematic for the doorbell is shown below. This circuit is powered by 9V adapter from AC mains, which is  converted to a 5V and 3.3V by &lt;a href="http://www.ebay.com/itm/ICSA009A-Stable-Step-Down-Power-Supply-Module-3-3V-5V-for-MB-102-Breadboard-/221584526129"&gt;ICSA009&lt;/a&gt; breadboard adapter. I use 3.3V to power the arduino pro-mini and NRF2L01 receiver. Other than that, nothing fancy here, but I have four doorbell melodies on the arduino that can be chosen with a DIP switch. &lt;/p&gt;
&lt;p&gt;Connecting buzzer directly to the arduino resulted in very less volume since arduino could source much current, so I connected it to 5V supply with 2N3409 transitor. &lt;a href="http://bryanduxbury.com/2012/01/20/one-transistor-audio-amplifier-for-arduino-projects/"&gt;The base of the transistor is controlled by an arduino pin in series with a 100 ohm resistor&lt;/a&gt;. I placed the whole breadboard into a food storage container as a case.&lt;/p&gt;
&lt;p&gt;Here are some photos of the final prototype.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/doorbell_1.jpg"&gt;&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/doorbell_2.jpg"&gt;&lt;/p&gt;
&lt;div class = "alert alert-primary"&gt;

&lt;strong&gt; Note :&lt;/strong&gt; You can find my code at my &lt;a href = "https://github.com/plasmon360/Arduino_NRF24L01_Doorbell_project"&gt; github account&lt;/a&gt;.

The same code should be uploaded to both remote and doorbell arduino's.
&lt;/div&gt;</content><category term="Electronics"></category></entry><entry><title>Airtel tune on arduino</title><link href="plasmon360.github.io/airtel-tune-on-arduino.html" rel="alternate"></link><published>2015-05-21T19:54:00-07:00</published><updated>2015-05-21T19:54:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-05-21:plasmon360.github.io/airtel-tune-on-arduino.html</id><summary type="html">&lt;p&gt;For my doorbell project, I needed some melodies to be played on arduino. One can takes notes of a melody and write a corresponding arduino code.&lt;/p&gt;
&lt;p&gt;I like airtel tune and wanted to play it with arduino. I got the notes from https://www.youtube.com/watch?v=3m5j5UIRqQc&lt;/p&gt;
&lt;p&gt;Here …&lt;/p&gt;</summary><content type="html">&lt;p&gt;For my doorbell project, I needed some melodies to be played on arduino. One can takes notes of a melody and write a corresponding arduino code.&lt;/p&gt;
&lt;p&gt;I like airtel tune and wanted to play it with arduino. I got the notes from https://www.youtube.com/watch?v=3m5j5UIRqQc&lt;/p&gt;
&lt;p&gt;Here is the final result, where I use it in my doorbell project.&lt;/p&gt;
&lt;iframe width="420" height="315" src="https://www.youtube.com/embed/r5VJHr3noC0" frameborder="0" allowfullscreen&gt;&lt;/iframe&gt;

&lt;p&gt;My code is here:&lt;/p&gt;
&lt;p&gt;
&lt;script src="https://gist.github.com/plasmon360/ed5223a391370c61b4a3.js"&gt;&lt;/script&gt;
&lt;/p&gt;</content><category term="Electronics"></category><category term="Arduino"></category></entry><entry><title>Controlling Rigol Dp832 with python</title><link href="plasmon360.github.io/controlling-rigol-dp832-with-python.html" rel="alternate"></link><published>2015-05-08T17:08:00-07:00</published><updated>2015-05-08T17:08:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-05-08:plasmon360.github.io/controlling-rigol-dp832-with-python.html</id><summary type="html">&lt;p&gt;DC power supplies are very handy for electronic projects. They help to apply bias/voltage to a device. Controlling it by a computer by a program is helpful in advanced projects where timing and accurate control is an issue. &lt;/p&gt;
&lt;p&gt;I got my hands on a RIGOL DP832 which is three …&lt;/p&gt;</summary><content type="html">&lt;p&gt;DC power supplies are very handy for electronic projects. They help to apply bias/voltage to a device. Controlling it by a computer by a program is helpful in advanced projects where timing and accurate control is an issue. &lt;/p&gt;
&lt;p&gt;I got my hands on a RIGOL DP832 which is three channel (two 30V and one 5V) power supply and is programmable through SCPI commands. The device can be controlled by USB and rs232 (optionally by LAN). SCPI commands can be sent to the instruments using VISA interface. I used Python and pyvisa module to communicate with it. I wrote a class with basic functionality. Currently it has a console application and turning on and off at a  particular bias and current value on a specified channel.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/DP832.jpg" title="DP832"&gt;&lt;/p&gt;
&lt;p&gt;You can add more methods to the class for advanced features. You can see those commands in the &lt;a href="http://www.batronix.com/pdf/Rigol/ProgrammingGuide/DP800_ProgrammingGuide_EN.pdf"&gt;programming manual&lt;/a&gt;.&lt;/p&gt;
&lt;div class = "alert alert-primary"&gt;
&lt;strong&gt; Note: &lt;/strong&gt; Download this gist from &lt;a href = "https://gist.github.com/plasmon360/3204dc28deddeefe42d5"&gt; my gihub &lt;/a&gt;
&lt;/div&gt;

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&lt;span class="normal"&gt;90&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
&lt;span class="sd"&gt;Created on Sat Dec 21 13:57:32 2013&lt;/span&gt;

&lt;span class="sd"&gt;@author: bjuluri&lt;/span&gt;
&lt;span class="sd"&gt;Uses Pyvisa for commounication&lt;/span&gt;
&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;visa&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="o"&gt;*&lt;/span&gt;
&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;time&lt;/span&gt;&lt;span class="o"&gt;,&lt;/span&gt; &lt;span class="nn"&gt;sys&lt;/span&gt;


&lt;span class="k"&gt;class&lt;/span&gt; &lt;span class="nc"&gt;Rigoldp832&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="fm"&gt;__init__&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;usb_serial&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;try&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;instrument_list&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;get_instruments_list&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;usb_address&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="n"&gt;elem&lt;/span&gt; &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;elem&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;instrument_list&lt;/span&gt; &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;elem&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;find&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;USB&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="o"&gt;!=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;elem&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;find&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;
                &lt;span class="n"&gt;usb_serial&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="o"&gt;!=&lt;/span&gt; &lt;span class="o"&gt;-&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)]&lt;/span&gt;  &lt;span class="c1"&gt;# Search a instrument with USB and serial number in the instrument list&lt;/span&gt;

            &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;usb_address&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="p"&gt;[]&lt;/span&gt; &lt;span class="p"&gt;:&lt;/span&gt;
                &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;status&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Not Connected&amp;quot;&lt;/span&gt;
            &lt;span class="k"&gt;elif&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;usb_address&lt;/span&gt; &lt;span class="o"&gt;!=&lt;/span&gt; &lt;span class="p"&gt;[]:&lt;/span&gt;
                &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;instrument&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;usb_address&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;])&lt;/span&gt;
                &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;status&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Connected&amp;quot;&lt;/span&gt;
                &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;connected_with&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;USB&amp;#39;&lt;/span&gt;
        &lt;span class="k"&gt;except&lt;/span&gt; &lt;span class="n"&gt;VisaIOError&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;status&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Not Connected&amp;quot;&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Pyvisa is not able to find the connections&amp;quot;&lt;/span&gt;


    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;message&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;write&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;message&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mf"&gt;0.1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="n"&gt;error&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;SYST:ERR?&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;error&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;]:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;message&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39; recieved. No error occured&amp;#39;&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt; &lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;message&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39; recieved. An Error occured: &amp;#39;&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;error&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;reset&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
&lt;span class="w"&gt;        &lt;/span&gt;&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;resets the instrument, registers,buffers&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s2"&gt;&amp;quot;*RST&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mf"&gt;0.2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;


    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;close_instrument&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;close&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;set_bias&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.1&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;i_protection_level&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.1&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;v&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.5&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:INST CH&lt;/span&gt;&lt;span class="si"&gt;{channel}&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="p"&gt;)))&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:CURR &lt;/span&gt;&lt;span class="si"&gt;{i}&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:CURR:PROT &lt;/span&gt;&lt;span class="si"&gt;{i_level}&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;i_level&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;i_protection_level&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:CURR:PROT:STAT ON&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:VOLT &lt;/span&gt;&lt;span class="si"&gt;{0}&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;v&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;


    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;turn_off&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;channel&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:OUTP CH&lt;/span&gt;&lt;span class="si"&gt;{channel}&lt;/span&gt;&lt;span class="s1"&gt;,OFF&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;turn_on&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;channel&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;mywrite&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;:OUTP CH&lt;/span&gt;&lt;span class="si"&gt;{channel}&lt;/span&gt;&lt;span class="s1"&gt;,ON&amp;#39;&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;format&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;console&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
&lt;span class="w"&gt;        &lt;/span&gt;&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
&lt;span class="sd"&gt;        opens a console to send commands. See the commands in the user manual.&lt;/span&gt;

&lt;span class="sd"&gt;        &amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
        &lt;span class="n"&gt;cmd&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;&amp;#39;&lt;/span&gt;
        &lt;span class="k"&gt;while&lt;/span&gt; &lt;span class="n"&gt;cmd&lt;/span&gt; &lt;span class="o"&gt;!=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;exit()&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="n"&gt;cmd&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;raw_input&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;Rigol DP832 console, Type exit() to leave&amp;gt; &amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
            &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;cmd&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;find&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="o"&gt;&amp;gt;=&lt;/span&gt; &lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
                &lt;span class="n"&gt;answer&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cmd&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
                &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;answer&lt;/span&gt;
            &lt;span class="k"&gt;elif&lt;/span&gt; &lt;span class="n"&gt;cmd&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;find&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;&lt;/span&gt; &lt;span class="mi"&gt;0&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;cmd&lt;/span&gt; &lt;span class="o"&gt;!=&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;exit()&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
                &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;write&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;cmd&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Exiting the Rigol DP832 console&amp;quot;&lt;/span&gt;


&lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="vm"&gt;__name__&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;__main__&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="n"&gt;Rigoldp832&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;usb_serial&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;your_Serial_number&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="c1"&gt;#To start a console&lt;/span&gt;
    &lt;span class="c1"&gt;#r.console()&lt;/span&gt;

    &lt;span class="c1"&gt;# This will reset the instrument, apply a bias of 1 V wih 0.1A of protection current for 10 sec and then turn off&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;reset&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_bias&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.1&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;i_protection_level&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mf"&gt;0.2&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;v&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;turn_on&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;turn_off&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;channel&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="n"&gt;r&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;close_instrument&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;</content><category term="Electronics"></category><category term="Instrumentation"></category><category term="python"></category></entry><entry><title>Hacking Weighing Scale to Upload Weight to Plotly using Raspberry Pi</title><link href="plasmon360.github.io/hacking-weighing-scale-to-upload-weight-to-plotly-using-raspberry-pi.html" rel="alternate"></link><published>2015-04-11T12:44:00-07:00</published><updated>2015-04-11T12:44:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-04-11:plasmon360.github.io/hacking-weighing-scale-to-upload-weight-to-plotly-using-raspberry-pi.html</id><summary type="html">&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_hack_summary_img.png"&gt;&lt;/p&gt;
&lt;p&gt;I have been interested in monitoring and keep track of my weight. In the past,
I have used different phone apps to track my weight. They work reasonably well,
but I was thinking of reading weight data directly from my weighing scale and
upload the data to an online database …&lt;/p&gt;</summary><content type="html">&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_hack_summary_img.png"&gt;&lt;/p&gt;
&lt;p&gt;I have been interested in monitoring and keep track of my weight. In the past,
I have used different phone apps to track my weight. They work reasonably well,
but I was thinking of reading weight data directly from my weighing scale and
upload the data to an online database. &lt;/p&gt;
&lt;p&gt;It meant that I needed a micro-controller connect to my house WIFI connection
and upload that data to somewhere in the cloud. I have seen some projects
online that use an arduino for this purpose. They use arduino to serially send
information to computer. The information on the computer can be potentially
sent to an online database. One could also upload data directly from arduino to
internet using a wifi shield, but this makes it more expensive. I was therefore
more inclined towards Raspberry pi because it connects to wifi easily and can
read data from weighing scale. I was also inclined in programming in python on
raspberry pi rather than C, which I am not very proficient.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Choice of weighing scale&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;I looked around some projects online and &lt;a href="http://fivevolt.blogspot.com/2011/01/hacking-scale-to-add-zigbee-goodness.html"&gt;found a
weighing scale&lt;/a&gt;
that seemed easy to get data from by reading the LED signals. I bought the same
model for around 20 bucks at my local target. The first thing I noticed after
opening this scale was that it did not look similar to what was described at
fivevolt blog. I did not see the four transistors and HC164 of which the author
talks about in his blog. May be the manufacturer changed the design or they
have different versions of it. I was disappointed.&lt;/p&gt;
&lt;p&gt;The PCB on the weighing scale had a epoxy covered region, which I presume is
the microcontroller and it is connected to a big chip on the board. I looked at
the name of the big chip on the pcb board and I can barely read TM1628. A
simple google search revealed that it was an LED controller for the led
display. The led display has four grids (digits). Each of this digit is a 8
segment display. TM1628 controls which grids and segments were to be lit or
not (HI or LOW). So I can see 12 wires going from LED controller to LED
display (four for controlling each grid and eight for the 7 segment display of each grid). I could figure out
which wires correspond to which grid and which segment and tried to solder
wires. But that meant I have to read 12 digital signals (Hi or Low) using
raspberry pi GPIO. This also looks very ugly too. So I decided to take a
different route instead.&lt;/p&gt;
&lt;p&gt;** Understanding how data was being processed inside**&lt;/p&gt;
&lt;p&gt;A close inspection revealed that the microcontroller onboard was sending
instructions to TM1628 using SPI protocol. So I intercepted these SPI specific voltage pulses
(3.3V) using Raspberry Pi as shown in figure below. &lt;/p&gt;
&lt;p&gt;SPI bus consists of master
and slave and has four lines in between them, which are MOSI, MISO, SCLK and SS
(for more information see &lt;a href="https://learn.sparkfun.com/tutorials/serial-peripheral-interface-spi"&gt;here&lt;/a&gt;.  In this
case, the TM1628 is the slave and the microcontroller on board is the master.
The slave does not send any data to the microcontroller so there is no MISO
line. SCLK is the clock signal. MOSI and SS line are referred as DIO and STB
respectively in the TM1628 manual.&lt;/p&gt;
&lt;p&gt;Schematic of the hacked weighing scale&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_schematic.png"&gt;&lt;/p&gt;
&lt;p&gt;After intercepting the STB, SCLK and DIO with raspberry pi as shown in the
above figure (used bitscope package to read these signals). A typical pattern looks
like this:&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_oscilloscope_1.png"&gt;&lt;/p&gt;
&lt;p&gt;Each green line in the DIO contains data that is synced to STB and SCLK. When I
zoom on the each green line I see the following:&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_oscilloscope_2.png"&gt;&lt;/p&gt;
&lt;p&gt;Bits of data are being sent out in the DIO line at the rising edge of the clock
signal.To decode these bytes.&lt;/p&gt;
&lt;p&gt;When I just step on the weighing scale and get down, weighing scale displayed
“0.0” for some time and then the display turns off. I was able to get the bytes
for this action and start to decode according to the TM1628 manual. Below are
the bytes being sent and the decoded information for the action of just
stepping on and stepping of the weighing scale.&lt;/p&gt;
&lt;p&gt;The order in which bytes are sent is shown below:
&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_bytes_sent.png"&gt;&lt;/p&gt;
&lt;p&gt;Command 1 and command 2 prepare the display. Command 3 helps in preparing the
grid/digit. It can be seen from the above figure, once a grid is prepared, a
character is being written to that grid/digit. This process starts from the
first grid and ends at the fifth grid. This cycle repeats many times. The cycle
repeats so fast that we think the display is not changing.  I used the
following cheat sheets for decoding the above data bytes. &lt;/p&gt;
&lt;p&gt;Following table is for command 3 where a certain grid/digit has to being chosen.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_grid_digit.png"&gt;&lt;/p&gt;
&lt;p&gt;Following table shows the bytes for displaying a certain character on a certain
grid/digit.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_segement_char.png"&gt;&lt;/p&gt;
&lt;p&gt;** Code to capture the data **&lt;/p&gt;
&lt;p&gt;Once I understood the commands being sent and how to interpret them, I wrote a
python code that uses &lt;a href="http://abyz.co.uk/rpi/pigpio/python.html"&gt;PIGPIO&lt;/a&gt; to
read these commands. &lt;/p&gt;
&lt;div class = "alert alert-primary"&gt; &lt;strong&gt;Note:&lt;/strong&gt; You can download the
source code for this project at &lt;a href =
"https://gist.github.com/plasmon360/ab314441efec4c7b4298"&gt; my github
account&lt;/a&gt; &lt;/div&gt;

&lt;p&gt;I also added the capability to select a user with a rotary switch and assign weight information. A user can be guest, myself or my wife.&lt;/p&gt;
&lt;p&gt;Weight information is written to a file locally and also uploads the information to plotly for visualization.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Final product&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_final_product1.png"&gt;
&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_final_product2.png"&gt;&lt;/p&gt;
&lt;p&gt;Below is the youtube video of how the program works (without plotly
integration)  &lt;/p&gt;
&lt;iframe src="https://www.youtube.com/embed/KuFBi6P7Lm8"width="100%"
height="100%" frameborder="0" allowfullscreen="allowfullscreen"&gt;&lt;/iframe&gt;

&lt;p&gt;Below is the plotly image showing the weight data collected over a year. I am still overweight.&lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/weighing_scale_plotly_image.png"&gt;&lt;/p&gt;</content><category term="Electronics"></category><category term="python"></category></entry><entry><title>Controlling Newport 1918 Power Meter with Python</title><link href="plasmon360.github.io/newport-1918-power-meter-with-python.html" rel="alternate"></link><published>2015-04-04T12:23:00-07:00</published><updated>2015-04-04T12:23:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2015-04-04:plasmon360.github.io/newport-1918-power-meter-with-python.html</id><summary type="html">&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/newport_1918_power_meter.jpg" title=""&gt;&lt;/p&gt;
&lt;p&gt;Optical power meters in-conjunction with a detector are used to measure power from a laser source or monochromatic output. &lt;/p&gt;
&lt;p&gt;At work, we use &lt;a href="http://www.newport.com/Optical-Power-Meter-High-Performance-Hand-Held-19/509478/1033/info.aspx" title="Newport 1918"&gt;Newport 1918&lt;/a&gt; power meter. This power meter comes with its own &lt;a href="http://www.newport.com/Optical-Power-Meter-High-Performance-Hand-Held-19/509478/1033/info.aspx#tab_Literature" title="software"&gt;software&lt;/a&gt;. However, I was interested in controlling this instrument with python. &lt;/p&gt;
&lt;p&gt;I wrote a python module …&lt;/p&gt;</summary><content type="html">&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/newport_1918_power_meter.jpg" title=""&gt;&lt;/p&gt;
&lt;p&gt;Optical power meters in-conjunction with a detector are used to measure power from a laser source or monochromatic output. &lt;/p&gt;
&lt;p&gt;At work, we use &lt;a href="http://www.newport.com/Optical-Power-Meter-High-Performance-Hand-Held-19/509478/1033/info.aspx" title="Newport 1918"&gt;Newport 1918&lt;/a&gt; power meter. This power meter comes with its own &lt;a href="http://www.newport.com/Optical-Power-Meter-High-Performance-Hand-Held-19/509478/1033/info.aspx#tab_Literature" title="software"&gt;software&lt;/a&gt;. However, I was interested in controlling this instrument with python. &lt;/p&gt;
&lt;p&gt;I wrote a python module for communicating with this instrument. This python module contains higher level functions to communicate with &lt;a href="http://www.newport.com/1918-R-HandHeld-Optical-Power-and-Energy-Meter/509478/1033/info.aspx#tab_Overview"&gt;Newport 1918 power meter&lt;/a&gt; on a Windows computer. It uses python library ctypes to access methods in the Newport's usbdll.dll driver.&lt;/p&gt;
&lt;div class = "alert alert-primary"&gt;
&lt;strong&gt;Note:&lt;/strong&gt; You can read the documentation and download the module from my &lt;a href = https://github.com/plasmon360/python_newport_1918_powermeter&gt;github account&lt;/a&gt;
&lt;/div&gt;

&lt;p&gt;For connecting the hardware to the computer, see the &lt;a href="http://assets.newport.com/webDocuments-EN/images/RevA1918-RPowerMeterUsersManual.pdf"&gt;reference manual&lt;/a&gt;&lt;/p&gt;</content><category term="Electronics"></category></entry><entry><title>Controlling SP2150i monochromator with Python/PyVisa</title><link href="plasmon360.github.io/controlling-sp2150i-monochromator-with-pythonpyvisa.html" rel="alternate"></link><published>2014-09-19T18:28:00-07:00</published><updated>2014-09-19T18:28:00-07:00</updated><author><name>juluribk</name></author><id>tag:None,2014-09-19:plasmon360.github.io/controlling-sp2150i-monochromator-with-pythonpyvisa.html</id><summary type="html">&lt;p&gt;Monochromator is used in optics research where a narrow bandwidth of light is required to be illuminated on a sample. I work with Princeton Instruments Acton SP2150i and needed a python program to control it.&lt;/p&gt;
&lt;p&gt;I found the manual &lt;a href="ftp://ftp.princetoninstruments.com/public/Manuals/Acton/SP-2150i.pdf"&gt;here&lt;/a&gt; and on page 9-10, I saw the serial commands for …&lt;/p&gt;</summary><content type="html">&lt;p&gt;Monochromator is used in optics research where a narrow bandwidth of light is required to be illuminated on a sample. I work with Princeton Instruments Acton SP2150i and needed a python program to control it.&lt;/p&gt;
&lt;p&gt;I found the manual &lt;a href="ftp://ftp.princetoninstruments.com/public/Manuals/Acton/SP-2150i.pdf"&gt;here&lt;/a&gt; and on page 9-10, I saw the serial commands for various functions (such as changing filters, moving the grating, etc).&lt;/p&gt;
&lt;p&gt;To control the instrument with my windows computer, I followed these steps:&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;1) Connect a usb cable between SP2150 and a computer&lt;/strong&gt;&lt;br&gt;
I used the port "USB" and not the "USB hub".&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;2) Installing the monochromator drivers and Monocontrol software:&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;Turned on the monochromator and when prompted, I Installed Princeton Instruments VCP drivers (version 2.08.08). These drivers should be in Acton Monochromator Control Software installation Disk.  If the drivers are installed properly, you should see the monochromator as a Princeton Instruments Spectral device(COMx), in the device manager. x could be any number.
&lt;img alt="" src="plasmon360.github.io/images/sp2150_device_manager.png" title=""&gt;&lt;/p&gt;
&lt;p&gt;Before attempting to control the instrument with python/pyvisa, I checked if the computer can communicate with monochromator using  "MonoControl". See the installation instructions &lt;a href="ftp://ftp.princetoninstruments.com/public/Manuals/Acton/Monochromator_Control_Software_Manual.pdf"&gt;here&lt;/a&gt; . Monocontrol allows for control of monochromator which will open a windows like this:&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/sp2150_monocontrol.png" title=""&gt;&lt;/p&gt;
&lt;p&gt;If you cannot reach this stage, then there is some problem with drivers and need to be fixed before you can use python/pyvisa to control the instrument. Close this software if you want to use it with pyvisa.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;3) Install NI-VISA runtime &lt;/strong&gt;&lt;br&gt;
I downloaded the exe from National Instruments and installed it. This should provide the required visa32.dll&lt;/p&gt;
&lt;p&gt;**4) Install python2.7 and Pyvisa **&lt;/p&gt;
&lt;p&gt;You can install pyvisa using Pip&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;5) Python code&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;I wrote a module that can be used to control the monochromator using pyvisa commands. The module provides a class definition and some high level functions. &lt;/p&gt;
&lt;p&gt;For the line, &lt;code&gt;self.m=instrument('COM7', timeout = 10)&lt;/code&gt;, change 7 to the right com port number. The number should match the com port number shown in the device manager. &lt;/p&gt;
&lt;p&gt;This module can be loaded into other python codes and the high level functions can be used to write even higher level functions (for example, see the code after &lt;code&gt;if __name__ == __main__":&lt;/code&gt;). &lt;/p&gt;
&lt;p&gt;The specifics of the code are valid for the set of filters,turrets and gratings I use in my instrument, but the program can be used for other cases with slight modifications. &lt;/p&gt;
&lt;div class = "alert alert-primary"&gt;
&lt;p&gt; &lt;strong&gt;Note: &lt;/strong&gt;You can download the code from &lt;a href = "https://gist.github.com/plasmon360/c327e75bcea9f256634c44a36b9fa6b0"&gt; my github account &lt;/a&gt;&lt;/p&gt;
&lt;/div&gt;

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&lt;span class="normal"&gt;129&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;
&lt;span class="sd"&gt;@author: Bala Krishna Juluri&lt;/span&gt;
&lt;span class="sd"&gt;&amp;quot;&amp;quot;&amp;quot;&lt;/span&gt;

&lt;span class="kn"&gt;from&lt;/span&gt; &lt;span class="nn"&gt;visa&lt;/span&gt; &lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="o"&gt;*&lt;/span&gt;
&lt;span class="kn"&gt;import&lt;/span&gt; &lt;span class="nn"&gt;time&lt;/span&gt;
&lt;span class="c1"&gt;#assumes connected with USB. Drivers are installed. Needs pyvisa for communication.&lt;/span&gt;
&lt;span class="c1"&gt;# There is no need to use visa write command for SP2150. because all commands are ask type (you write something and get a confirmation back saying OK)&lt;/span&gt;
&lt;span class="c1"&gt;# filter 1 is no filter&lt;/span&gt;
&lt;span class="c1"&gt;# filter 2 is in 320 nm long pass filter&lt;/span&gt;
&lt;span class="c1"&gt;# filter 3 is 590 long pass filter cutoff&lt;/span&gt;
&lt;span class="c1"&gt;# filter 4 is 715 long pass filter&lt;/span&gt;
&lt;span class="c1"&gt;# filter 5 is 1250 long pass filter&lt;/span&gt;
&lt;span class="c1"&gt;#filter 6 is block&lt;/span&gt;

&lt;span class="k"&gt;class&lt;/span&gt; &lt;span class="nc"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;():&lt;/span&gt;
    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="fm"&gt;__init__&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="c1"&gt;#self.m=instrument(get_instruments_list()[0])&lt;/span&gt;
        &lt;span class="k"&gt;try&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;get_instruments_list&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;instrument&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;COM7&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt; &lt;span class="n"&gt;timeout&lt;/span&gt; &lt;span class="o"&gt;=&lt;/span&gt; &lt;span class="mi"&gt;10&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;#he default timeout is 5 sec, change the timeout if needed&lt;/span&gt;
        &lt;span class="k"&gt;except&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Check if monochromotor is connected to right COM port of instrument list (see control panel, hardward devices). Cannot connect to monochromator. Check connection. Check drivers&amp;quot;&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_nm&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;curr_nm&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?NM&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;curr_nm&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_nm_per_min&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;curr_nm_min&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?NM/MIN&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;curr_nm_min&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_serial_model&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;serial_no&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;SERIAL&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;model_no&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;MODEL&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;serial_no&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;model_no&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;goto_nm_max_speed&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;nm&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="si"&gt;%0.2f&lt;/span&gt;&lt;span class="s1"&gt; GOTO&amp;#39;&lt;/span&gt; &lt;span class="o"&gt;%&lt;/span&gt; &lt;span class="n"&gt;nm&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_turret&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;turret&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?TURRET&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;turret&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;filter&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;get_grating&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;grating&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?GRATING&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;grating&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;set_turret&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;num&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; TURRET&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;There is not turret with this input&amp;quot;&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;num&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt;&lt;span class="mi"&gt;6&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; FILTER&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Filter changed and waiting with additional delay...&amp;quot;&lt;/span&gt;
            &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# Additional delay, just in case.&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Done waiting&amp;quot;&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;There is no filter with this input&amp;quot;&lt;/span&gt;

    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;set_grating&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="o"&gt;&amp;lt;=&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;num&lt;/span&gt;&lt;span class="p"&gt;))&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; GRATING&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
            &lt;span class="c1"&gt;#time.sleep(5) # Additional delay, just in case&lt;/span&gt;
        &lt;span class="k"&gt;else&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;There is no grating with this input&amp;quot;&lt;/span&gt;


    &lt;span class="k"&gt;def&lt;/span&gt; &lt;span class="nf"&gt;goto_nm_with_set_nm_per_min&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;nm&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;nm_per_min&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
       &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="si"&gt;%0.2f&lt;/span&gt;&lt;span class="s1"&gt; NM/MIN&amp;#39;&lt;/span&gt; &lt;span class="o"&gt;%&lt;/span&gt; &lt;span class="n"&gt;nm_per_min&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
       &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;&lt;/span&gt;&lt;span class="si"&gt;%0.2f&lt;/span&gt;&lt;span class="s1"&gt; &amp;gt;NM&amp;#39;&lt;/span&gt; &lt;span class="o"&gt;%&lt;/span&gt; &lt;span class="n"&gt;nm&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
       &lt;span class="n"&gt;char&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;
       &lt;span class="k"&gt;while&lt;/span&gt; &lt;span class="n"&gt;char&lt;/span&gt;&lt;span class="o"&gt;!=&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
           &lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;MONO-?DONE&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
           &lt;span class="n"&gt;char&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="nb"&gt;int&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;s&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;])&lt;/span&gt;
           &lt;span class="c1"&gt;#print &amp;quot;Current wavelength is &amp;quot;+ self.m.ask(&amp;#39;?NM&amp;#39;)&lt;/span&gt;
           &lt;span class="n"&gt;time&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;sleep&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mf"&gt;.2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
       &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Scan done?: &amp;quot;&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;yes&amp;#39;&lt;/span&gt; &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;char&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="mi"&gt;1&lt;/span&gt; &lt;span class="k"&gt;else&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39;No&amp;#39;&lt;/span&gt;
       &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;MONO-STOP&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
       &lt;span class="k"&gt;return&lt;/span&gt; &lt;span class="bp"&gt;self&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;m&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;ask_for_values&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="s1"&gt;&amp;#39;?NM&amp;#39;&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

&lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="vm"&gt;__name__&lt;/span&gt; &lt;span class="o"&gt;==&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;__main__&amp;quot;&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
    &lt;span class="c1"&gt;#This part of the codes uses the SP2150i class to do a wavelength scan&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;SP2150i&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_serial_model&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_grating&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_filter&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_nm_per_min&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_nm&lt;/span&gt;&lt;span class="p"&gt;()&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_grating&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# can only take 1 or 2 as input&lt;/span&gt;

    &lt;span class="n"&gt;start_wave&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;500&lt;/span&gt;
    &lt;span class="n"&gt;end_wave&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;1000&lt;/span&gt;
    &lt;span class="n"&gt;delta_wave&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;20&lt;/span&gt;
    &lt;span class="n"&gt;speed_nm_per_min&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="mi"&gt;2000&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt; &lt;span class="c1"&gt;# this applies the 320 nm filter in the beginning&lt;/span&gt;
    &lt;span class="k"&gt;for&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="ow"&gt;in&lt;/span&gt; &lt;span class="n"&gt;xrange&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;start_wave&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;end_wave&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;delta_wave&lt;/span&gt;&lt;span class="p"&gt;):&lt;/span&gt;
        &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;----------------------------&amp;quot;&lt;/span&gt;
        &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Wavelength input is &lt;/span&gt;&lt;span class="si"&gt;%0.2f&lt;/span&gt;&lt;span class="s2"&gt; nm&amp;quot;&lt;/span&gt; &lt;span class="o"&gt;%&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;
        &lt;span class="n"&gt;wave&lt;/span&gt;&lt;span class="o"&gt;=&lt;/span&gt;&lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;goto_nm_with_set_nm_per_min&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="p"&gt;,&lt;/span&gt;&lt;span class="n"&gt;speed_nm_per_min&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt; &lt;span class="mi"&gt;370&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="n"&gt;delta_wave&lt;/span&gt; &lt;span class="o"&gt;&amp;gt;=&lt;/span&gt; &lt;span class="mi"&gt;370&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;2&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt; &lt;span class="mi"&gt;660&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="n"&gt;delta_wave&lt;/span&gt; &lt;span class="o"&gt;&amp;gt;=&lt;/span&gt; &lt;span class="mi"&gt;660&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;3&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt; &lt;span class="mi"&gt;775&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="n"&gt;delta_wave&lt;/span&gt; &lt;span class="o"&gt;&amp;gt;=&lt;/span&gt; &lt;span class="mi"&gt;775&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;4&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

        &lt;span class="k"&gt;if&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt; &lt;span class="o"&gt;&amp;lt;=&lt;/span&gt; &lt;span class="mi"&gt;1300&lt;/span&gt; &lt;span class="ow"&gt;and&lt;/span&gt; &lt;span class="n"&gt;i&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="n"&gt;delta_wave&lt;/span&gt; &lt;span class="o"&gt;&amp;gt;=&lt;/span&gt; &lt;span class="mi"&gt;1300&lt;/span&gt;&lt;span class="p"&gt;:&lt;/span&gt;
            &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;5&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;

        &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Wavelength output is &amp;quot;&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt;&lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;wave&lt;/span&gt;&lt;span class="p"&gt;[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;])&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot; nm&amp;quot;&lt;/span&gt;
        &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;----------------------------&amp;quot;&lt;/span&gt;

    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Resetting the monochromator to home position&amp;quot;&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;goto_nm_max_speed&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;400&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;set_filter&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="mi"&gt;1&lt;/span&gt;&lt;span class="p"&gt;)&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Position to home at  &amp;quot;&lt;/span&gt; &lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_nm&lt;/span&gt;&lt;span class="p"&gt;()[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;])&lt;/span&gt; &lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot; nm&amp;quot;&lt;/span&gt;&lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="s1"&gt;&amp;#39; and filter has been reset to &amp;#39;&lt;/span&gt; &lt;span class="o"&gt;+&lt;/span&gt; &lt;span class="nb"&gt;str&lt;/span&gt;&lt;span class="p"&gt;(&lt;/span&gt;&lt;span class="n"&gt;a&lt;/span&gt;&lt;span class="o"&gt;.&lt;/span&gt;&lt;span class="n"&gt;get_filter&lt;/span&gt;&lt;span class="p"&gt;()[&lt;/span&gt;&lt;span class="mi"&gt;0&lt;/span&gt;&lt;span class="p"&gt;])&lt;/span&gt;
    &lt;span class="nb"&gt;print&lt;/span&gt; &lt;span class="s2"&gt;&amp;quot;Monochromator scan done. Have a nice day!&amp;quot;&lt;/span&gt;
&lt;/code&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/table&gt;&lt;/div&gt;</content><category term="Electronics"></category></entry><entry><title>Electric field at localized plasmon resonance using MEEP</title><link href="plasmon360.github.io/electric-field-at-localized-plasmon-resonance-using-meep.html" rel="alternate"></link><published>2013-01-22T15:00:00-08:00</published><updated>2013-01-22T15:00:00-08:00</updated><author><name>juluribk</name></author><id>tag:None,2013-01-22:plasmon360.github.io/electric-field-at-localized-plasmon-resonance-using-meep.html</id><summary type="html">&lt;p&gt;This article is about simulating localized plasmon resonances in metal nanospheres using MEEP package. Generally, I am interested in solving three problems in LSPR systems:&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Calculate the extinction, scattering, absorption spectra of metal nanoparticle&lt;/strong&gt;  &lt;/p&gt;
&lt;p&gt;The procedure for doing this is very similar to the method I mentioned &lt;a href="http://juluribk.com/2011/06/01/scattering-extinction-absorption-cross-sections-of-silver-nanowires-infinite-cylinders-using-meep/" title="here"&gt;here&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Calculating the …&lt;/strong&gt;&lt;/p&gt;</summary><content type="html">&lt;p&gt;This article is about simulating localized plasmon resonances in metal nanospheres using MEEP package. Generally, I am interested in solving three problems in LSPR systems:&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Calculate the extinction, scattering, absorption spectra of metal nanoparticle&lt;/strong&gt;  &lt;/p&gt;
&lt;p&gt;The procedure for doing this is very similar to the method I mentioned &lt;a href="http://juluribk.com/2011/06/01/scattering-extinction-absorption-cross-sections-of-silver-nanowires-infinite-cylinders-using-meep/" title="here"&gt;here&lt;/a&gt;.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Calculating the electric field enhancement spatially as function of wavelength&lt;/strong&gt;  &lt;/p&gt;
&lt;p&gt;This involves taking electric field distributions with a particle in time domain and taking FFT of them. Also to be noted is that the electric fields near the particle should be normalized with electric fields with no nanoparticle. This has to be done by an external program like octave/matlab. One has to do this for three components of electric field in two planes. This was the tough part to pull off.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Calculate electric field at plasmon resonance as function of time&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;This was very easy. Get the electric fields at certain wavelength and then multiply it with a time varying sin function.&lt;/p&gt;
&lt;p&gt;Below are some results for a silver sphere of 25 nm radius. I am happy with these results. They seem to match the analytical results. Some of the animations are large in size and may take time to load on your browser.&lt;/p&gt;
&lt;p&gt;[gallery link="file" ids="1413,1409,1410,1411,1412,1414,1415"]&lt;/p&gt;
&lt;p&gt;&lt;img alt="" src="plasmon360.github.io/images/field_xz.gif" title="Field in xz"&gt;
&lt;img alt="" src="plasmon360.github.io/images/ex_xz_annotated.gif" title="Ex"&gt;
&lt;img alt="" src="plasmon360.github.io/images/e_field_385-69_nm_xz.png" title=""&gt;
&lt;img alt="" src="plasmon360.github.io/images/silver_meepvsanalytical.png" title=""&gt;&lt;/p&gt;
&lt;p&gt;[Update1:] You can find my project file &lt;img alt="here" src="plasmon360.github.io/zip/silver_sphere_efficiencies_enhancement_for_website.zip"&gt;. Enjoy!  &lt;/p&gt;
&lt;p&gt;(please remember that the project file is designed to run on ubuntu like system with meep and octave installed. The shell script does everything needed to get the results, make sure to "chmod" the shell file, so that you can run the file. In addition, also make sure to increase the resl (resolution) from 10 to 50 for decent results. This means it will take longer time to run the simulation. The results you see in this post were generated by resl=100 and it took 2 days to run on my computer. If you find any bugs, please let me know.)&lt;/p&gt;
&lt;p&gt;[Update2:] This method also works well for gold nano-particles of 50 nm radius. See the last figure in above album.
&lt;img alt="" src="plasmon360.github.io/images/gold_meepvsanalytical.png" title=""&gt;&lt;/p&gt;</content><category term="Plasmonics"></category><category term="electromagnetism"></category><category term="FDTD"></category><category term="MEEP"></category><category term="Plasmonics"></category></entry><entry><title>van der Pauw correction factor</title><link href="plasmon360.github.io/van-der-pauw-correction-factor.html" rel="alternate"></link><published>2012-01-08T15:27:00-08:00</published><updated>2012-01-08T15:27:00-08:00</updated><author><name>juluribk</name></author><id>tag:None,2012-01-08:plasmon360.github.io/van-der-pauw-correction-factor.html</id><summary type="html">&lt;p&gt;The &lt;a href="http://en.wikipedia.org/wiki/Van_der_Pauw_method"&gt;van der Pauw&lt;/a&gt; Method is a technique commonly used to measure the Resistivity and the Hall Coefficient of a sample. A correction factor goes into calculating the resistivity as described in &lt;a href="http://electron.mit.edu/~gsteele/vanderpauw/vanderpauw.pdf"&gt;van der Pauw paper&lt;/a&gt;. A iterative method is generally used to calculate the correction factor and this correction …&lt;/p&gt;</summary><content type="html">&lt;p&gt;The &lt;a href="http://en.wikipedia.org/wiki/Van_der_Pauw_method"&gt;van der Pauw&lt;/a&gt; Method is a technique commonly used to measure the Resistivity and the Hall Coefficient of a sample. A correction factor goes into calculating the resistivity as described in &lt;a href="http://electron.mit.edu/~gsteele/vanderpauw/vanderpauw.pdf"&gt;van der Pauw paper&lt;/a&gt;. A iterative method is generally used to calculate the correction factor and this correction factor is plotted in Figure 5 of &lt;a href="http://electron.mit.edu/~gsteele/vanderpauw/vanderpauw.pdf"&gt;van der Pauw paper&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;I reproduced the same figure below using &lt;code&gt;fsolve&lt;/code&gt; function in octave.  &lt;/p&gt;
&lt;p&gt;&lt;img alt="" class="center" src="plasmon360.github.io/images/Van_der_Paw_correction_factor-300x300.png"&gt;&lt;/p&gt;
&lt;p&gt;This figure was produced by the octave code shown below. &lt;/p&gt;
&lt;p&gt;The raw data can be &lt;a href="plasmon360.github.io/images/van_der_pauw_correction_factor.csv"&gt;downloaded from here&lt;/a&gt;&lt;/p&gt;
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&lt;span class="normal"&gt;23&lt;/span&gt;&lt;/pre&gt;&lt;/div&gt;&lt;/td&gt;&lt;td class="code"&gt;&lt;div&gt;&lt;pre&gt;&lt;span&gt;&lt;/span&gt;&lt;code&gt;&lt;span class="c"&gt;% This octave/matlab code calculates the correction factor,f as a function&lt;/span&gt;
&lt;span class="c"&gt;% of Rmnop/Rnopm. This correcton factor will be used in calculation of sheet&lt;/span&gt;
&lt;span class="c"&gt;% resistance/resistivity of thin films.&lt;/span&gt;

&lt;span class="c"&gt;% Fore more details see the paper L. J. van der Pauw, A method of measuring&lt;/span&gt;
&lt;span class="c"&gt;% the resistivity and hall coefficients of Lamellae of arbitrary shape,&lt;/span&gt;
&lt;span class="c"&gt;% Philips Technical Review, Vol 26, 220.&lt;/span&gt;

&lt;span class="nb"&gt;clear&lt;/span&gt;&lt;span class="w"&gt; &lt;/span&gt;&lt;span class="nb"&gt;all&lt;/span&gt;
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