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6 Commits

Author SHA1 Message Date
kenryuS b6ee54382b fixed t-1 2026-06-13 22:07:36 +09:00
kenryuS a329a7cc12 fixed a-2 2026-06-13 21:18:16 +09:00
kenryuS 16b80bf79a fixed most of tables in a-2 2026-06-03 02:28:35 +09:00
kenryuS 4a26cb8a07 turnin t-1 2026-05-26 14:43:19 +09:00
kenryuS e7505aac6c checkpoint t-1 2026-05-26 13:17:41 +09:00
kenryuS f0a14ef737 fixes on a-2 2026-05-19 09:30:27 +09:00
38 changed files with 4772 additions and 294 deletions
+49 -219
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set output "exp1.tex"
set encoding utf8
set terminal epslatex color font "Arial,11" fontscale 1.0 size 12cm,8cm
set terminal epslatex monochrome font "Arial,11" fontscale 1.0 size 12cm,8cm
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'exp1-theory.dat' using 1:($2 * 1000):($3 * 1000):($4 * 1000) linetype 1 linewidth 2 title "Theory (1.0k Ohm)" with yerrorbars, \
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#set multiplot layout 2,2 rowsfirst spacing 0.05
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% /Producer (gnuplot)
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%%EndProlog
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showpage
%%Trailer
+17
View File
@@ -0,0 +1,17 @@
load '../common.gnuplot'
set output "exp1.tex"
set xtics 0, 2, 8
set ytics 0, 1, 3
set xrange [0:8]
set yrange [0:3]
set key top left Left reverse
set xlabel "Supply Voltage (V)"
set ylabel "LED Voltage (V)"
set pointsize 1
set style line 4 linetype 1 pointtype 6 linewidth 2
plot 'forward.dat' using 3:2 title "" with linespoints ls 4
+107
View File
@@ -0,0 +1,107 @@
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Package color not loaded in conjunction with
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color.sty in LaTeX.}%
\renewcommand\color[2][]{}%
}%
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Package graphicx or graphics not loaded%
}{See the gnuplot documentation for explanation.%
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%%Trailer
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load '../common.gnuplot'
set output "exp2.tex"
set xtics -3,1,0
set ytics -3,1,0
set xrange [-4:0]
set yrange [-4:0]
set key top left Left reverse
set xlabel "Supply Voltage (V)"
set ylabel "LED Voltage (V)"
set style line 1 pointtype 6 linewidth 2
plot 'reverse.dat' using 1:($3 - $2) title "" with linespoints ls 1
+106
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showpage
%%Trailer
+10
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@@ -0,0 +1,10 @@
load '../common.gnuplot'
set output "ip.tex"
set xtics 0, 4, 12
set xrange [0:15]
set yrange [0:0.03]
set xlabel "Forward Current (mA)"
set ylabel "Power (W)"
plot 'forward.dat' using ($1 / 470 * 1000):(($1 * $2)/470) linetype 1 linewidth 2 title "" with lines
+109
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% GNUPLOT: LaTeX picture with Postscript
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Package color not loaded in conjunction with
terminal option `colourtext'%
}{See the gnuplot documentation for explanation.%
}{Either use 'blacktext' in gnuplot or load the package
color.sty in LaTeX.}%
\renewcommand\color[2][]{}%
}%
\providecommand\includegraphics[2][]{%
\GenericError{(gnuplot) \space\space\space\@spaces}{%
Package graphicx or graphics not loaded%
}{See the gnuplot documentation for explanation.%
}{The gnuplot epslatex terminal needs graphicx.sty or graphics.sty.}%
\renewcommand\includegraphics[2][]{}%
}%
\providecommand\rotatebox[2]{#2}%
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\@ifundefined{ifGPblacktext}{%
\newif\ifGPblacktext
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% define a \g@addto@macro without @ in the name:
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% define empty templates for all commands taking text:
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\gdef\gplfronttext{}%
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% no textcolor at all
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% gray or color?
\ifGPcolor
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\expandafter\def\csname LT6\endcsname{\color[rgb]{0,0,0}}%
\expandafter\def\csname LT7\endcsname{\color[rgb]{1,0.3,0}}%
\expandafter\def\csname LT8\endcsname{\color[rgb]{0.5,0.5,0.5}}%
\else
% gray
\def\colorrgb#1{\color{black}}%
\def\colorgray#1{\color[gray]{#1}}%
\expandafter\def\csname LTw\endcsname{\color{white}}%
\expandafter\def\csname LTb\endcsname{\color{black}}%
\expandafter\def\csname LTa\endcsname{\color{black}}%
\expandafter\def\csname LT0\endcsname{\color{black}}%
\expandafter\def\csname LT1\endcsname{\color{black}}%
\expandafter\def\csname LT2\endcsname{\color{black}}%
\expandafter\def\csname LT3\endcsname{\color{black}}%
\expandafter\def\csname LT4\endcsname{\color{black}}%
\expandafter\def\csname LT5\endcsname{\color{black}}%
\expandafter\def\csname LT6\endcsname{\color{black}}%
\expandafter\def\csname LT7\endcsname{\color{black}}%
\expandafter\def\csname LT8\endcsname{\color{black}}%
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\newsavebox{\gptboxtext}%
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\put(1078,4313){\makebox(0,0)[r]{\strut{}$0.03$}}%
\put(1210,484){\makebox(0,0){\strut{}$0$}}%
\put(2595,484){\makebox(0,0){\strut{}$4$}}%
\put(3981,484){\makebox(0,0){\strut{}$8$}}%
\put(5366,484){\makebox(0,0){\strut{}$12$}}%
}%
\gplgaddtomacro\gplfronttext{%
\csname LTb\endcsname%%
\put(209,2508){\rotatebox{-270.00}{\makebox(0,0){\strut{}Power (W)}}}%
\put(3807,154){\makebox(0,0){\strut{}Forward Current (mA)}}%
}%
\gplbacktext
\put(0,0){\includegraphics[width={340.10bp},height={226.70bp}]{./assets/t-1/ip}}%
\gplfronttext
\end{picture}%
\endgroup
+3
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@@ -0,0 +1,3 @@
#!/usr/bin/env bash
sed -i -e 's|{'$1'}|{./assets/t-1/'$1'}|g' $1.tex
+6
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@@ -0,0 +1,6 @@
-0.992, 0.000, -1.019
-1.497, 0.000, -1.520
-2.003, 0.000, -2.021
-2.508, 0.000, -2.506
-3.013, 0.000, -3.023
+704
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@@ -0,0 +1,704 @@
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%
% PostScript Level 1 Pattern Fill routine for rectangles
% Usage: x y w h s a XX PatternFill
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% w,h = width and height of box
% a = angle in degrees between lines and x-axis
% XX = 0/1 for no/yes cross-hatch
%
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currentlinewidth 0.5 mul setlinewidth
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0 PFa 6 get ne {
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stroke grestore} def
%
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dup 2 lt
{/InterpretLevel1 true def
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{/InterpretLevel1 Level1 def
2 gt
{/InterpretLevel3 Level3 def}
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ifelse
%
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%
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bind def
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<< Tile8x8
/PaintProc {0.5 setlinewidth pop 0 0 M 8 8 L 0 8 M 8 0 L stroke}
>> matrix makepattern
/Pat1 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop 0 0 M 8 8 L 0 8 M 8 0 L stroke
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>> matrix makepattern
/Pat2 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop 0 0 M 0 8 L
8 8 L 8 0 L 0 0 L fill}
>> matrix makepattern
/Pat3 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop -4 8 M 8 -4 L
0 12 M 12 0 L stroke}
>> matrix makepattern
/Pat4 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop -4 0 M 8 12 L
0 -4 M 12 8 L stroke}
>> matrix makepattern
/Pat5 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop -2 8 M 4 -4 L
0 12 M 8 -4 L 4 12 M 10 0 L stroke}
>> matrix makepattern
/Pat6 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop -2 0 M 4 12 L
0 -4 M 8 12 L 4 -4 M 10 8 L stroke}
>> matrix makepattern
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+14
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@@ -0,0 +1,14 @@
load '../common.gnuplot'
set output "vi.tex"
set xtics 0, 0.5, 2.5
set xrange [0:2.5]
set yrange [0:50]
set key top left Left reverse
set xlabel "Forward Voltage (V)"
set ylabel "Forward Current (mA)"
plot 'forward.dat' using 2:($1/470 * 1000) linetype 1 linewidth 2 title "Measured Value" with lines, \
'datasheet.dat' using 1:2 linetype 2 linewidth 2 title "Datasheet Value" with lines
+112
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%
% PostScript Level 1 Pattern Fill routine for rectangles
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<< Tile8x8
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/Pat1 exch def
<< Tile8x8
/PaintProc {0.5 setlinewidth pop 0 0 M 8 8 L 0 8 M 8 0 L stroke
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>> matrix makepattern
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<< Tile8x8
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<< Tile8x8
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<< Tile8x8
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<< Tile8x8
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%%Trailer
+13
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load '../common.gnuplot'
set output "vp.tex"
set xtics 0, 0.5, 2.5
set xrange [0:2.5]
set yrange [0:0.03]
set key top left Left reverse
set xlabel "Forward Voltage (V)"
set ylabel "Power (W)"
plot 'forward.dat' using 2:(($1 * $2)/470) linetype 1 linewidth 2 title "" with lines
+123
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@@ -0,0 +1,123 @@
% GNUPLOT: LaTeX picture with Postscript
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Package color not loaded in conjunction with
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}{Either use 'blacktext' in gnuplot or load the package
color.sty in LaTeX.}%
\renewcommand\color[2][]{}%
}%
\providecommand\includegraphics[2][]{%
\GenericError{(gnuplot) \space\space\space\@spaces}{%
Package graphicx or graphics not loaded%
}{See the gnuplot documentation for explanation.%
}{The gnuplot epslatex terminal needs graphicx.sty or graphics.sty.}%
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\providecommand\rotatebox[2]{#2}%
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% define a \g@addto@macro without @ in the name:
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% define empty templates for all commands taking text:
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\gdef\gplfronttext{}%
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\ifGPblacktext
% no textcolor at all
\def\colorrgb#1{}%
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% gray or color?
\ifGPcolor
\def\colorrgb#1{\color[rgb]{#1}}%
\def\colorgray#1{\color[gray]{#1}}%
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\expandafter\def\csname LTa\endcsname{\color{black}}%
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% gray
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+40
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@@ -0,0 +1,40 @@
@inbook{intro-electronic:pn-junction,
title={電子回路概論},
author={高木 茂孝 and 堀桂 太郎},
publisher={実教出版株式会社},
year={2025},
month={04},
pages={17-18}
}
@inbook{intro-electronic:diode,
title={電子回路概論},
author={高木 茂孝 and 堀桂 太郎},
publisher={実教出版株式会社},
year={2025},
month={04},
pages={19-21}
}
@inbook{intro-electronic:diode-circuit,
title={電子回路概論},
author={高木 茂孝 and 堀桂 太郎},
publisher={実教出版株式会社},
year={2025},
month={04},
pages={23-25}
}
@inbook{intro-electronic:led,
title={電子回路概論},
author={高木 茂孝 and 堀桂 太郎},
publisher={実教出版株式会社},
year={2025},
month={04},
pages={30}
}
@online{led-datasheet,
title={OSG8HA3Z74A},
author={OptoSupply},
url={https://akizukidenshi.com/goodsaffix/OSG8HA3Z74A.pdf},
year={2021},
month={01},
urldate={2025-05-25}
}
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+61
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\documentclass[japanese,xelatex,a4paper,10.5pt,ja=standard]{bxjsarticle}
\usepackage{tex/preamble}
\usepackage{tex/experiment-title}
\usepackage{amsmath}
\usepackage{amssymb}
\usepackage{multirow}
\usepackage{subcaption}
\usepackage{pgfmath}
\usepackage{pgffor}
\usepackage{tex/depD-bib}
\usepackage{tex/depD-format}
\reportauthor{柴田健琉}
\reporttitle{LEDの回路}
\reportdate{2026年}{05月}{19日}
\turnindate{2026年}{05月}{26日}
\schoolyear{2026}
\grade{3}
\department{電子制御工学科}
\subject{電子制御工学実験1}
\reportid{T-1}
\expgroup{-}
\seatingnum{15}
\addExperimentDate{2026年 05月 19日}
\addbibresource{./bibs/t-1.bib}
\begin{document}
\experimentTitle
\section{実験目的}
今回の実験では発光ダイオード(LED)の特性と回路での実装方法を確認するために行った.
\input{./sections/t-1/theory}
\resetrefcounter
\input{./sections/t-1/exp-detail}
\resetrefcounter
\input{./sections/t-1/exp-result}
\resetrefcounter
\input{./sections/t-1/reflection}
\resetrefcounter
\section{まとめ}
今回の実験で以下の事柄を確認した:
\begin{itemize}
\item {ダイオードの非線形性により電圧・電流の変化が一定でない}
\item {ダイオードの整流作用により逆電圧を殆ど遮断する}
\item {LEDの光度は電力に比例して増加する}
\item {LEDには電流制限抵抗が必要であること}
\end{itemize}
\printbibliography[title={参考文献}]{}
\end{document}
+10 -10
View File
@@ -7,7 +7,7 @@
\begin{figure}[tbh]
\centering
\input{assets/a-2/exp1}
\caption{Voltage v.s. Current of Differenct Resistors with Theoretical Values and Error Ranges}
\caption{Voltage v.s. Current of Differenct Resistors with Theoretical Values and $\pm 5\%$ Error Ranges}
\label{fig:v-i-r}
\end{figure}
@@ -25,9 +25,9 @@ $E_1 = 15.000 \ \text{V}, \ E_2 = 3.005 \ \text{V}$の時,各抵抗での電
\begin{table}[ht]
\centering
\caption{Result of Experiment \# 2 with Circuit (a)}
\caption{Voltage and Current on each Resistors in Circuit (a)}
\label{tab:exp2-res1}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Resistor & Voltage $[\text{V}]$ & Current $[\text{mA}]$ \\
\hline
@@ -48,9 +48,9 @@ $E_1 = 15.000 \ \text{V}, \ E_2 = -3.007 \ \text{V}$の時,各抵抗での電
\begin{table}[ht]
\centering
\caption{Result of Experiment \# 2 with Circuit (b)}
\caption{Voltage and Current on each Resistors in Circuit (b)}
\label{tab:exp2-res2}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Resistor & Voltage $[\text{V}]$ & Current $[\text{mA}]$ \\
\hline
@@ -76,9 +76,9 @@ $E_1 = 15.000 \ \text{V}$での各抵抗にかかった電流・電圧は\cref{t
\begin{table}[ht]
\centering
\caption{Result of Experiment \# 3 with $E_1$ as Voltage Source}
\caption{Voltage and Current of each Resistors in Circuit (a) with $E_1$ as Voltage Source}
\label{tab:exp3-res1}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Resistor & Voltage $[\text{V}]$ & Current $[\text{mA}]$ \\
\hline
@@ -95,9 +95,9 @@ $E_2 = 3.004 \ \text{V}$での各抵抗にかかった電流・電圧は\cref{ta
\begin{table}[ht]
\centering
\caption{Result of Experiment \# 3 with $E_2$ as Voltage Source}
\caption{Voltage and Current of each Resistors in Circuit (a) with $E_2$ as Voltage Source}
\label{tab:exp3-res2}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Resistor & Voltage $[\text{V}]$ & Current $[\text{mA}]$ \\
\hline
@@ -118,7 +118,7 @@ $E_2 = 3.004 \ \text{V}$での各抵抗にかかった電流・電圧は\cref{ta
\centering
\caption{Voltage and Current of Load}
\label{tab:exp4-res}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Circuit & Voltage $[\text{V}]$ & Current $[\text{mA}]$ \\
\hline
+14 -14
View File
@@ -15,7 +15,7 @@
\begin{table}[!ht]
\centering
\caption{Current and Power of Resistors with tenth of resistance}
\caption{Current and Power of Resistors with Tenth of Resistance}
\label{tab:v-i-r-tenth}
\begin{tabular}{c|r|r|r|r|r|r}
\hline
@@ -42,9 +42,9 @@
\begin{table}[!ht]
\centering
\caption{Applying Kirchhoff's Current Law at Point (b) in each Circuit}
\caption{Applying Kirchhoff's Current Law at Point (b) to each Circuits}
\label{tab:current-in-b}
\begin{tabular}{c|c}
\begin{tabular}{cr}
\hline
Circuit & Current $[\text{mA}]$ \\
\hline
@@ -58,13 +58,13 @@
\begin{table}[!ht]
\centering
\caption{Applying Kirchhoff's Voltage Law on each Loop}
\caption{Applying Kirchhoff's Voltage Law to each Loops}
\label{tab:voltage-in-loops}
\begin{tabular}{c|c|c}
\begin{tabular}{crr}
\hline
Loop & Circuit (a) $[\text{V}]$ & Circuit (b) $[\text{V}]$ \\
\hline
abef & 0.01 & 0.01 \\
abef & 0.010 & 0.010 \\
bcde & -0.005 & 0.007 \\
acdf & 0.005 & -0.017 \\
\hline
@@ -92,13 +92,13 @@
\begin{table}[!ht]
\centering
\caption{Percentage Difference of Experiment \# 3 from Experiment \# 2 on Circuit (a)}
\caption{Percentage Differences of Experiment \# 3 from Experiment \# 2 on Circuit (a)}
\label{tab:exp3-exp2-diff}
\begin{tabular}{c|c}
\begin{tabular}{cr}
\hline
Measurement & Difference $(\%)$ \\
\hline
$V_{R_1}$ & 0 \\
$V_{R_1}$ & 0.00 \\
$V_{R_2}$ & +1.54 \\
$V_{R_3}$ & -0.23 \\
$I_{R_1}$ & +0.30 \\
@@ -121,7 +121,7 @@
\begin{minipage}[h]{0.9\linewidth}
\centering
\begin{circuitikz}
\draw (0,0) to [battery1={$E$},invert] ++(0,2) to [R={$R_i$}] ++(0,2);
\draw (0,0) to [battery1, l={$E$},invert] ++(0,2) to [R={$R_i$}] ++(0,2);
\draw (0,0) to [short, -o] ++(2,0);
\draw (0,4) to [short, -o] ++(2,0);
@@ -137,7 +137,7 @@
\begin{minipage}[h]{0.9\linewidth}
\centering
\begin{circuitikz}
\draw (0,0) to [isourceAM={$I$}] ++(0,2);
\draw (0,0) to [isourceAM, l={$I$}] ++(0,2);
\draw (2,0) to [R={$R_i$}] ++(0,2);
\draw (0,0) to [short, -*] ++(2,0) to [short, -o] ++(2,0);
\draw (0,2) to [short, -*] ++(2,0) to [short, -o] ++(2,0);
@@ -161,9 +161,9 @@
\begin{table}[!ht]
\centering
\caption{Percentage Difference of Original and Equivalent Circuit of Experiment \# 4}
\caption{Percentage Differences of Original and Equivalent Circuit of Experiment \# 4}
\label{tab:exp4-diff}
\begin{tabular}{c|c}
\begin{tabular}{cr}
\hline
Measurement & Difference $[\%]$ \\
\hline
@@ -179,7 +179,7 @@
\cref{fig:thevenin-proof-open-circuit}のような回路$N$を考える.
この回路には複数の電圧源・電流源があり内部インピーダンスは$Z_0$である.
そして,この回路の開放電圧$V_0$とする.
そして,この回路の開放電圧$V_0$とする.
次に\cref{fig:thevenin-proof-load}のように負荷インピーダンス$Z_L$を接続する.
この時,回路には電流$I$が流れる.
+9 -10
View File
@@ -95,10 +95,10 @@
\subsection{テブナンの定理}
電源を含む線形回路の端子開放電圧が$\dot{V_0}$で内部インピーダンスが$\dot{Z_0}$であった場合にインピーダンス$\dot{Z}$を端子に接続したとき,流れる電流$\dot{I}$\cref{equ:thevenin}となる.
電源を含む線形回路の端子開放電圧が$V_0$で内部インピーダンスが$Z_0$であった場合にインピーダンス$Z$を端子に接続したとき,流れる電流$I$\cref{equ:thevenin}となる.
\begin{equation}\label{equ:thevenin}
\dot{I} = \frac{\dot{V_0}}{\dot{Z_0} + \dot{Z}}
I = \frac{V_0}{Z_0 + Z}
\end{equation}
\newpage
@@ -109,26 +109,25 @@
\centering
\begin{circuitikz}
\draw (0,0) node[fourport] (X) {$X$};
\draw (X.center) node {$\dot{Z_0}$};
\draw (X.center) node {$Z_0$};
\draw (X.port3) to [short, -o] ++(1,0) node[above]{A} coordinate(A);
\draw (X.port2) to [short, -o] ++(1,0) node[below]{B} coordinate(B);
\ctikzset{resistors/scale=0.4}
\draw (B) to [R={$\dot{Z}$}] (A);
\draw (B) to [R={$Z$}] (A);
\draw[->] ($(B) + (0.25,0.1)$) -- ($(A) + (0.25,-0.1)$);
\node at ($($(A)!0.5!(B)$) + (0.5,0)$) {$\dot{V}$};
\node at ($($(A)!0.5!(B)$) + (0.5,0)$) {$V$};
\end{circuitikz}
\subcaption{}
\label{}
\subcaption{Current on Linear Circuit with Load}
\label{fig:thevenin-example}
\end{minipage}
\begin{minipage}[h]{0.45\linewidth}
\centering
\begin{circuitikz}
\draw (0,0) to [battery1={$\dot{V_t}$},invert] ++(0,2) to [R={$Z_t$}] ++(0,2);
\draw (0,0) to [battery1={$V_t$},invert] ++(0,2) to [R={$Z_t$}] ++(0,2);
\draw (0,4) to [short, -o] ++(2,0) node[below]{A};
\draw (0,0) to [short, -o] ++(2,0) node[above]{B};
\end{circuitikz}
\subcaption{}
\label{}
\subcaption{Thevenin's Equivalent Voltage Source}
\end{minipage}
\caption{Thevenin's Theorem}
\label{fig:thevenin}
+48
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@@ -0,0 +1,48 @@
\section{実験手順・条件}
\subsection{実験器具}
\begin{itemize}
\item {ブレッドボード}
\item {緑色LED OSG8HA3Z74A}
\item {抵抗器 $470 \ \Omega \pm 5 \ \%$ 1/4 W}
\item {Analog Devices, ADALM2000}
\end{itemize}
\subsection{実験回路}
\begin{figure}[tbh]
\centering
\begin{circuitikz}
\ctikzset{multipoles/dipchip/width=2.5}
\draw (0,0) node[dipchip, num pins=12, hide numbers, no topmark, external pins width=0](AD){ADALM2000};
\node [left, font=\small, align=right] at (AD.bpin 12) {V+};
\node [left, font=\small, align=right] at (AD.bpin 11) {V-};
\node [left, font=\small, align=right] at (AD.bpin 10) {1+};
\node [left, font=\small, align=right] at (AD.bpin 9) {1-};
\node [left, font=\small, align=right] at (AD.bpin 8) {2+};
\node [left, font=\small, align=right] at (AD.bpin 7) {2-};
\draw (AD.bpin 12) -- ++(1,0) to [full led] ++(2,0) to [R={$470 \ \Omega$}] ++(2,0) -- ++($(AD.bpin 11) - (AD.bpin 12)$) -- (AD.bpin 11);
\draw (AD.bpin 10) -- ++(0.5,0) to [short, -*] ++($(AD.bpin 12) - (AD.bpin 10)$);
\draw (AD.bpin 9) -- ++(0.75,0) to [short, -*] ++($(AD.bpin 11) - (AD.bpin 9)$);
\draw (AD.bpin 8) -- ++(3,0) to [short, -*] ++($(AD.bpin 12) - (AD.bpin 8)$);
\draw (AD.bpin 7) -- ++(1,0) to [short, -*] ++($(AD.bpin 11) - (AD.bpin 7)$);
\end{circuitikz}
\caption{Circuit Diagram for Experiments}
\label{fig:cd-exps}
\end{figure}
\subsection{実験1}
\begin{enumerate}
\item {ADALM2000を用いて1 Vから7 Vまでの電圧を回路に印加する}
\item {抵抗の電圧降下と回路の電圧を記録する}
\end{enumerate}
\subsection{実験2}
\begin{enumerate}
\item {ADALM2000を用いて1 Vから3 Vまでの逆電圧を回路に印加する}
\item {抵抗の電圧降下と回路の電圧を記録する}
\end{enumerate}
+27
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@@ -0,0 +1,27 @@
\section{実験結果}
\subsection{実験1}
電源電圧を1 Vから0.5 V刻みで7 Vまで変化させた.
電源電圧とLEDの電圧降下の関係を\cref{fig:exp1-res}に示した.
電源電圧を高くするにつれ, LEDの電圧降下は2 V付近となり, 変化量が少なくなった.
\begin{figure}[tbh]
\centering
\input{assets/t-1/exp1}
\caption{Supply Voltage v.s. LED Forward Voltage}
\label{fig:exp1-res}
\end{figure}
\subsection{実験2}
電源電圧を1 Vから0.5 V刻みで3 Vまで変化させた.
電源電圧とLEDの逆電圧の関係を\cref{fig:exp2-res}に示した.
抵抗器には電圧が掛からず, 電圧は全てLEDで降下した.
\begin{figure}[tbh]
\centering
\input{assets/t-1/exp2}
\caption{Reverse Supply Voltage v.s. LED Reverse Voltage}
\label{fig:exp2-res}
\end{figure}
+65
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@@ -0,0 +1,65 @@
\section{考察}
\subsection{消費電力と明かるさ}
\begin{figure}[tbh]
\centering
\input{./assets/t-1/ip}
\caption{Forward Current v.s. Power Usage of LED}
\label{fig:led-current-power}
\end{figure}
実験中, LEDは2 V未満では点灯せず, 2 Vからは電源電圧を高くするにつれ光が強くなっていった.
LEDの消費電力は\cref{equ:led-power}で算出される.
\begin{equation}\label{equ:led-power}
\begin{split}
P &= V_{F} I_{F} \quad [\text{W}] \\
I_{F} &= \frac{V_R}{R} \qquad [\text{A}]
\end{split}
\end{equation}
ここで$V_{R}$は抵抗器の端子間電圧, $V_{F}$はLEDの順電圧, $R$は抵抗器の抵抗値である.
\cref{equ:led-power}を今回の実験のパラメータを使用して順電流についてグラフに表したものが\cref{fig:led-current-power}である.
電流が流れている間の順電圧はほぼ一定なので電力は電流と比例していると言える.
そして, この関係はデータシート\supercite{led-datasheet}\cref{fig:i-rl-datasheet}で示されたLEDの電流と相対光度の0 \text{mA} - 10 \text{mA}の領域での関係と類似している.
よって, 消費電力が高くなるにつれ明かるさも同じように増していくと言える.
\begin{figure}[tbh]
\centering
\includegraphics[width=10cm]{./assets/t-1/i-l_datasheet.png}
\caption{Forward Current v.s. Relative Intensitiy from Datasheet\supercite{led-datasheet}}
\label{fig:i-rl-datasheet}
\end{figure}
\subsection{抵抗の必要性}
定電圧源をLEDに直接接続すると電源電圧と等しい順電圧が掛かる.
ダイオードは一定の順電圧を超えると半導体が導体のように振る舞い, 急激に電流を流す性質を持っている.
この時, 回路中にLEDしか無い場合, 短絡したような状態となり大電流が流れてしまう.
そして, 順電流が最大定格電流を超えてしまうとLEDが破損してしまう.
なのでLEDにはなにかしら電流を制限する素子を直列に接続する必要がある.
\subsection{LEDの非線形性}
LEDのみならず多くの半導体素子は単純な多項式で電流と電圧の関係を表すことができない.
この性質を非線形という. 非線形な関係は変化率が刻々と変わる.
V-I特性の変化率の逆数が微分抵抗となる.
この微分抵抗が大きいと電圧に対する電流の変化が小さく, 微分抵抗が小さいと電圧に対する電流の変化が大きくなる\supercite{intro-electronic:diode}.
\begin{figure}[tbh]
\centering
\input{./assets/t-1/vi}
\caption{Measured and Reference $V_F$ - $I_F$ Characteristic of LED}
\label{fig:led-vi}
\end{figure}
\cref{fig:led-vi}に実測値とデータシート\supercite{led-datasheet}の値の一部を表示した.
データシートの値と実測値には大きな差が見られた.
これはデータシートでのノミナル値, 順電流$I_F$が20 mAとなる順電圧$V_F$が2.1 Vでのグラフを特性図として表示している.
そしてLEDの順電圧には1.8 Vから2.6 Vの振れ幅がある.
よって, 今回用意したLEDは順電流20 mAに達っする順電圧がノミナル値の2.1 Vより大きい個体を使用したということが推測できる.
このことを踏まえるとデータシートが掲載しているのは微分抵抗が小さい部分で, 今回の実験で得た値は\\データシート上の順電圧1.9 V以下での微分抵抗が高い部分を含んだ結果となった.
+249
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@@ -0,0 +1,249 @@
\section{理論}
\subsection{ダイオード}
ダイオードとは半導体の接合による電子の移動方向を制限する素子である.
多くの場合, 単にダイオードと呼ばれるものは, 2種類の半導体を接合したpn接合ダイオードのことである.
pn接合ダイオードとは正孔を多くもつp形半導体と自由電子が多いn形半導体を組み合わせたダイオードである.
これら半導体を接合すると接合面と呼ぶ境界線で少数のn形半導体内の自由電子がp形半導体の正孔を埋める. この移動を拡散と言い, 電子が正孔を埋めることを再結合と言う.
そして, 接合面には空乏層と呼ばれる電気的に中立で絶縁体の振舞いをする層が形成される\supercite{intro-electronic:pn-junction}.
\begin{figure}[tbh]
\centering
\begin{minipage}[h]{0.3\linewidth}
\centering
\vspace{2.65em}
\begin{tikzpicture}[scale=0.5]
\filldraw[fill=blue!45] (0,0) rectangle ++(3,2);
\filldraw[fill=blue!90] (3,0) rectangle ++(3,2);
\draw (1.5,0) node[below] {p-Type};
\draw (4.5,0) node[below] {n-Type};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {0.25 + random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {+};
};
\pgfmathsetseed{8}
\draw ({random(1,10) * 3/15}, rnd * 2) node[text=white,circle] {-};
\draw ({random(1,10) * 3/15 + 3}, rnd * 2) node[text=white,circle] {+};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {5.75 - random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {-};
};
\end{tikzpicture}
\subcaption{Structure}
\label{fig:pn-junction:structure}
\end{minipage}
\begin{minipage}[h]{0.3\linewidth}
\centering
\vspace{2.65em}
\begin{tikzpicture}[scale=0.5]
\filldraw[fill=blue!45] (0,0) rectangle ++(3,2);
\filldraw[fill=blue!90] (3,0) rectangle ++(3,2);
\draw (1.5,0) node[below] {p-Type};
\draw (4.5,0) node[below] {n-Type};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {0.25 + random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle](p\i) {+};
};
\pgfmathsetseed{8}
\draw ({random(1,10) * 3/15}, rnd * 2) node[text=white,circle] {-};
\draw ({random(1,10) * 3/15 + 3}, rnd * 2) node[text=white,circle] {+};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {5.75 - random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle](n\i) {-};
};
\draw[-{Stealth},thick,draw=red!80] (p1.center) -- ++(0.75,0);
\draw[-{Stealth},thick,draw=red!80] (p2.center) -- ++(0.75,0);
\draw[-{Stealth},thick,draw=red!80] (p5.center) -- ++(0.75,0);
\draw[-{Stealth},thick,draw=red!80] (n1.center) -- ++(-0.75,0);
\draw[-{Stealth},thick,draw=red!80] (n2.center) -- ++(-0.75,0);
\draw[-{Stealth},thick,draw=red!80] (n5.center) -- ++(-0.75,0);
\end{tikzpicture}
\subcaption{Diffusion}
\label{fig:pn-junction:diffusion}
\end{minipage}
\begin{minipage}[h]{0.3\linewidth}
\centering
\begin{tikzpicture}[scale=0.5]
\def\seed{13}
\filldraw[fill=blue!45] (0,0) rectangle ++(2,2);
\filldraw[fill=blue!90] (4,0) rectangle ++(2,2);
\draw (2,0) rectangle ++(1,2);
\draw (3,0) rectangle ++(1,2);
\draw (1,0) node[below] {p-Type};
\draw (5,0) node[below] {n-Type};
\draw (3, 2.75) node[above](dl) {Depletion Layer};
\draw[-{Stealth},thick] ($(dl.south) + (0,0.2)$) -- (3,2.2);
\pgfmathsetseed{\seed}
\foreach \i in {1,2} {
\draw
let
\n1 = {0.25 + random(1,10) * 2/15},
\n2 = {0.25 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {+};
};
\draw ({random(1,10) * 2/15}, rnd * 2) node[text=white,circle] {-};
\draw ({random(1,10) * 2/10 + 3}, rnd * 2) node[text=white,circle] {+};
\pgfmathsetseed{\seed}
\foreach \i in {1,2} {
\draw
let
\n1 = {5.75 - random(1,10) * 2/15},
\n2 = {0.25 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {-};
};
\end{tikzpicture}
\subcaption{Depletion Layer}
\label{fig:pn-junction:depletion-layer}
\end{minipage}
\caption{pn-Junction}
\label{fig:pn-junction}
\end{figure}
この接合に電圧を印加する時, 極性の違いで以下の状態となる:
\begin{itemize}
\item {電圧がn形半導体に電子を, p形半導体に正孔を供給し, 空乏層を消失させる(\cref{fig:pn-junction-voltage:forward})}
\item {電圧がn形半導体の電子を, p形半導体の正孔を外側へ引き寄せ, 空乏層をさらに広げる(\cref{fig:pn-junction-voltage:reverse})}
\end{itemize}
そして, 電流はそれぞれの状態で導通, 遮断となる. これがダイオードの性質の一つである整流作用である\supercite{intro-electronic:diode}.
\begin{figure}[tbh]
\centering
\begin{minipage}[h]{0.45\linewidth}
\centering
\begin{circuitikz}[scale=0.5]
\filldraw[fill=blue!45] (0,0) rectangle ++(3,2);
\filldraw[fill=blue!90] (3,0) rectangle ++(3,2);
\draw (1.5,0) node[below] {p-Type};
\draw (4.5,0) node[below] {n-Type};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {0.25 + random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle](p\i) {+};
\draw[-{Stealth},thick,draw=red!80] (p\i.center) -- ++(0.75,0);
};
\pgfmathsetseed{8}
\draw ({random(1,10) * 3/15}, rnd * 2) node[text=white,circle] {-};
\draw ({random(1,10) * 3/15 + 3}, rnd * 2) node[text=white,circle] {+};
\pgfmathsetseed{7}
\foreach \i in {1,2,3,4,5} {
\draw
let
\n1 = {5.75 - random(1,10) * 3/15},
\n2 = {0.125 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle](n\i) {-};
\draw[-{Stealth},thick,draw=red!80] (n\i.center) -- ++(-0.75,0);
};
\draw (-2,-2) to [battery1, l_={$V_F$}, i_={$I_F$}] (8,-2);
\draw (-2,-2) -- (-2,1) -- (0,1) node[above left] {$+$};
\draw (8,-2) -- (8,1) -- (6,1) node[above right] {$-$};
\end{circuitikz}
\subcaption{Forward Voltage}
\label{fig:pn-junction-voltage:forward}
\end{minipage}
\begin{minipage}[h]{0.45\linewidth}
\centering
\begin{circuitikz}[scale=0.5]
\def\seed{13}
\filldraw[fill=blue!45] (0,0) rectangle ++(1,2);
\filldraw[fill=blue!90] (5,0) rectangle ++(1,2);
\draw (1,0) rectangle ++(2,2);
\draw (3,0) rectangle ++(2,2);
\draw (0.5,0) node[below] {p-Type};
\draw (5.5,0) node[below] {n-Type};
\pgfmathsetseed{\seed}
\foreach \i in {1,2} {
\draw
let
\n1 = {0.2 + random(1,10) * 1/15},
\n2 = {0.25 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {+};
};
\draw[-{Stealth},draw=red!80] (0.7, 1.4) node[text=white,circle] {-} -- ++(1,0);
\draw[-{Stealth},draw=red!80] (5.4, 1.5) node[text=white,circle] {+} -- ++(-1,0);
\pgfmathsetseed{\seed}
\foreach \i in {1,2} {
\draw
let
\n1 = {5.8 - random(1,10) * 1/15},
\n2 = {0.25 + random(1,10) * 2/15}
in
(\n1, \n2) node[text=white,circle] {-};
};
\draw (8,-2) to [battery1,l={$V_R$}, i={$I_R \lll I_F$}] (-2,-2);
\draw (-2,-2) -- (-2,1) -- (0,1) node[above left] {$-$};
\draw (8,-2) -- (8,1) -- (6,1) node[above right] {$+$};
\end{circuitikz}
\subcaption{Reverse Voltage}
\label{fig:pn-junction-voltage:reverse}
\end{minipage}
\caption{Applying Voltage across pn-Junction}
\label{fig:pn-junction-voltage}
\end{figure}
ダイオードには極性があり, p形半導体の方をアノード, n形半導体の方をカソードと呼ぶ.
これらダイオードは電流を流し始めるまでに一定電圧以上を掛ける必要がある. この電圧を順電圧と呼ぶ.
一般的なシリコンダイオードの順電圧は0.6 V程度である.
また, 順電圧に至るまで電流が流れない領域のことを不感領域と言う\supercite{intro-electronic:diode}.
順電圧を増加させると順電流が急激に増加する, これがダイオードの非線形性である.
半導体素子の多くは単純なオームの法則に従わない. 回路計算する際にはテブナンの定理などを駆使していく必要がある\supercite{intro-electronic:diode-circuit}.
\begin{figure}[tbh]
\centering
\begin{circuitikz}
\draw (0,0) node[above]{Anode} to [D*, o-o] ++(3,0) node[above]{Cathode};
\end{circuitikz}
\caption{Circuit Diagram of Diode}
\label{fig:diode}
\end{figure}
\subsection{発光ダイオード}
発光ダイオード(LED)とは, 順電圧を掛ける時に光を放つダイオードである.
主に低電力・高効率な照明や表示灯に使用されている.
光は電子と正孔が再結合し消滅する時に発生する. この明かるさは電流に比例する.
LEDの順電圧はシリコンダイオードよりも高く, 2 V以上の物が多い\supercite{intro-electronic:led}.
\begin{figure}[tbh]
\centering
\begin{circuitikz}
\draw (0,0) node[above]{Anode} to [full led, o-o] ++(3,0) node[above]{Cathode};
\end{circuitikz}
\caption{Circuit Diagram of LED}
\end{figure}
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