広島工業大学 電子情報工学科ec.it-hiroshima.ac.jp/jcd/JikkenC2017.pdf · >Ó¼(Kh Ù...
Transcript of 広島工業大学 電子情報工学科ec.it-hiroshima.ac.jp/jcd/JikkenC2017.pdf · >Ó¼(Kh Ù...
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3 4 USB
T.A. S.A.
T.A. S.A.
PHS
A4
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,
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http://www.ec.it-hiroshima.ac.jp/jcd/
1)
1/10
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iv
2)
(1)
(a) (b) 2
(a)
0.7 0.8
(b)
2 12.
(1)
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v
(2)
2 (2) 2
(1)
(3)
(4)
100 %
(3) 1
1.
0.2 0.2 %
0.5 0.5 %
1 1.0 % 0.5
1.5 1.5 %
2.5 2.5 %
2/3
3)
(a) precision
(b) accuracy
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vi
2
4) 2 1)
0.1 V 1 V 10 V 3 0.8 V
1 V 10 V 2
: : : :
: : : :
2
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1-1
1.
1.
2. 2.1 (WDM Wavelength Division Multiplexing)
IEEE1394
2 12000
2.2
(a)DIM-BLE
510nm
510nm( )
1(b)
3 2
2000
-
1-2
2.3
USB2000CCD
CCD 2048
3. 3.1
3.2 (LED) LED LED
(LD) 3.3 DIM-RED DIM-BLE
3.4 DIM-RED( ) DIM-BLE( )
DIM-REDDIM-BLE 3)
3.5 ( SH4001) 10m
4. 4.1 ( )
4.2 LED LED LED LD
( ) 4.3 LD LED
4.4 3.3 3.4 4.5 3.4 3.3
LED /
CD )
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1-3
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1-4
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2-1
2. MATLAB/Simulink
1. RL MATLAB/Simulink
MATLAB/Simulink MATLAB
2. MATLAB/Simulink
2.1
42 52
2 5 2 4 = 10 8 = 2 --------------------------------------------------------------------------------------------------------------------
>> A = [2 2 ; 4 5]; >> det(A) ans =
2
[ ] det(A)
-
2-2
)
Hint I 4~6 1~3
1
A1
A
1A
-
2-3
2.2
i(t)(t)
(t) = L i(t)
V(t) = dttd )(
(t)
V(t) = Ldttdi )(
i(t)
= i(t) + L dttdi )(
i(t) = dttRiEL
))((1
-
2-4
Step Mux
Step
Ri(t) integrator
V=IR
.3 RC
RC
Hint ) RC q (t) = C v (t)
i (t)=dttdq )(
-
2-5
RLC
Hint ) RLC
E = Ldttdi )( + Ri(t) +
C1 dtti )(
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2-6
3. 3.1
3.2
3.3 MATLAB
MATLAB
3.4
T=0
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3.4- 1 -
. . 1.
2.
2.1 a.
( )
b.
( ) c.
( 10)
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3.4- 2 -
d. V V
( 11 12)
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3.4- 3 -
e. (AND) ( 13 14) Y=A B ” ” ” ” ” ” f. (OR) ( 15 16) Y=A B ” ” ” ” ” ” g. (NOT) ( 17 18) h. ( 19 21) RC
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3.4- 4 -
i. 22
( ) CR
CR ( 23 24)
j. CR
CR( 25 26)
k.
( 27 28)
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3.4- 5 -
l.
( 29 30) 3.
3.1
a.
CR b.
CR c.
d.
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3.4- 6 -
e. (AND) ”0”,”1”
f. (OR) ”0”,”1”
g. (NOT) ”0”,”1”
h. CR
i. 2 2 (CR)
j. 2
k. 2 2 (RR)
l.
3.2 a.
b.
3.3 .
. 4.
(1)
(2)
(3) (4) (5) (6)
(2) 1981 1989 1987 (2) 1988
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5-1
IEEE1394
IEEE1394
AV AVDV b
MPEG2 MD CDIEEE1394 1 125 s 1
ACK
DV CCD
M DV 1MPEG
IEEE1394
-
5-2
IEEE1394
IEEE1394
22
high low
2 XOR1 0 1 0 1 0
125
sec
CH
1
CH
2
CH
N
Long
Short
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5-3
IEEE1394 8B10B 8 5 3
1 5B 6B 3B 4B10 3
1 0 2 8B10B0 1
5 0 10
1 0 1 00 1
1 0 1 1 0 0 0 1
1011 001
-
5-4
3 8B10B
4 DVC PC IEEE1394
2POF 2 DVC PC6
IEEE1394 1
2.1 4 IEEE1394 11
2.3CH CH2 2
100Mbps
8B 10B 2.4 8B 10B 100Mbps
8B 10B8B 10B
1 0 0 1 1 0 1 0
8 80ns
3 5
5B6B 3B4B 6 4
1 0 1 0 1 1 0 1 1 0
10 80ns
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5-5
8B 10Bm n
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6-1
1
2
4
1 2 Web 3 E-Mail 4
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6-2
PC jikken-vineWireshark
UC RFIDucode
2.1
Wireshark Wireshark Network Analyzer
Wireshark
Wireshark jikken OK
Wireshark
Start
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6-3
Wireshark
-
6-4
2.2
Wireshark
Ethereal
1
Continue without Saving
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6-5
No.
Time 0
Source
Destination
Protocol
Info
2
3 3.1
LAN 2Wireshark
Destination
3.2
WWW Web
1 Wireshark 2 FireFox
Web 3
Web
URL http://www.google.co.jp Web
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6-6
PC
2 Wireshark 3 Sylpheed 4 Sylpheed 5
3.4
UC RFID ucode
ucode
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6-7
ucode
4
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7.8- 1 -
7.8. C 1. 1 C
2
2. 2.1 1
100”question1.cpp”
//question1.cpp //saikoro #include #include #define count 100 void main(void) { int z,i,n[7]; double t; // for(i=1; i
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7.8- 2 -
2.2 2
10×10 0 9 n[k] 10×10” question2.cpp”
k n[k] 0 n[0] 1 n[1] 2 : : : : : 9 n[9]
//question2.cpp //histogram #include #include void main(void) { int i,j,k,n[10]; int v[10][10]; // for(i=0;i
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7.8- 3 -
2.3 3
10 i number[i]=100+i data[i]” question3.cpp”
//question3.cpp //Bubble_Sort #include #include #include #define MAX 10 void sort(int data[], int number[], int n); void main(void) { int data[MAX]; int number[MAX]; int i; for(i=0;i
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7.8- 4 -
printf(“%8d%6d%6d¥n”, i, number[i], data[i]); }
sort(data, number,MAX); printf(“ ¥n ¥n”);
for(i=0;i
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7.8- 5 -
CPU 2 “1 “0
2
3.5 contour
4 44 -1 S S R R
0 -1 0
-1 4 -1
0 -1 0
3.6 halftone
1
1 1 1
1 2 1
1 1 1
3.7 median
3×3 9 9 5
3.8 BMP
bitmap image / bitmap graphicspixel
RGB
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7.8- 6 -
x
B G R B G R
B G R B G R
B G R B G R
B G R B G R
B G R B G R
4. 4.1 1
visualC++ 1 3
”JPEG” ” .jpg” ”.JPG”
2
2 2 USB 4.2 2
1
1
” ” ”in” ”24 ”
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7.8- 7 -
”in” ”4_1 histogram” ”4_2 inverse” ”4_3 monochrome” ”4_4 bi-level” ”4_5 contour” ”4_6 smooth” 2
1 ”in_1” 1 ”in_2” 4_1 histogram
c”in” ”histogram”
”histogram”
4_2 inverse c
”in” ”inverse”
4_3 monochrome
c unsigned char Y; for(y=1;y
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7.8- 8 -
c for(y=1;y
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7.8- 9 -
4_7 median
c
”in_1” ”median_1” ”in_2” ”median_2”
5.
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9.10-1
9. 10. LSI
ASIC(Application Specific integrated Circuit) ASIC IC
LSI ASIC IC
CAD(computer aided design)MOS IC
MOS MOS IC MOS MOS MOS FET field effect transistor FET
MOS metal oxide semiconductorMOS FET Si
FET +S
D GA Si IC
Si Al FET
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9.10-2
MOS FET MOS FET ID-VDS
linear region saturation regionVT, threshold
voltage
VDS VGS VT
ID = W L COX ((VGS VT) VDS 1/2 VDS2
VDS VGS VT 3
ID = W L COX (VGS VT)2 4
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9.10-3
2.4 CMOS pMOS nMOS
CMOS CMOS OFF
3 CMOS 2.5 inverter 2NAND
inverter
2NAND
pMOS
nMOS
DDV ”H” pMOS OFF
nMOS ON”L”
”L” pMOS ON
nMOS OFF”H”
DDV
DDV
A
B
”H” pMOS OFFnMOS ON
”L”
”L” pMOS ONnMOS OFF
”H”
A ”H” B ”H” A pMOS OFFnMOS ON B pMOS OFF nMOSON ”L”
A ”H” B ”L” A pMOS OFFnMOS ON B pMOS ON nMOSOFF ”H”
A ”L” B ”H” A pMOS ONnMOS OFF B pMOS OFF nMOS
ON ”H” A ”L” B ”L” A pMOS ON
nMOS OFF B pMOS ON nMOSOFF ”H”
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9.10-4
2.6 invereter
inverter 2.7 Inverter 2NAND
7 inverter 8 2NAND
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9.10-5
3. Alpha-SX
Alpha-SXSmartSpice
4. 4.1 SmartSpice 4.2 inverter 4.3 2NAND 5. 5.1 2NOR 5.2 2NAND nMOS 5.3
MOS-IC FET
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11-1
11.
1.
12
2. Al Cu “ ”
Pa Pascal 1 Pa 1 m2 1 N
P
= (1)
R 8.31451 J/mol K V [m3] T [K]
S [l/min]
(1) t
= (2)
t [s] P0 [Pa]
Si
1×10-5 Pa
Al Cu
nm m
10-3 Pa
2.1
A[m2]
Mv [kg/s]( A8 Hertz-Knudsen )
= 4.38 × 10 [kg/s] (3)
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11-2
mu 1/NA NA 6.022×1023 mol 1 ps T
M
d
dm
= A (4)
r
vd [m/s] (3)
= A (5)
[kg/m3] t
d
= = A (6)
A Vc [m3]
= (7)
2.2
AT 11.2
c
= (8)
11.1
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11-3
tq
= 2 (9)
=2.65×103
kg/m3 G =29.5 GPa
= (10)
(9), (10) (8)
= = (11)
N
= = 1670 [Hz·m] (12)
(11)
d = = (13)
(13) r dx
= (14)
r dx (14) dtq (13)
d = (15)
11.2
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11-4
(15)
(15) dx
r1, r2 d
= = | | (16)
3.
11.3 Cu
11.3
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11-5
(1)
(2)
(3)
(4) 0.1 Pa
4. (1) (1) (2)
(2)
(3)
(4) 300 K N
(5)
A
1.1
JIS
1×10-13 Torr 1.3×10-11 Pa
1×10-10 Torr 1.3×10-8 Pa
1.2
1 Torr = 133.3 Pa [N/m2] =[Pa]
1 atm = 760 Torr [=760 mmHg]
1 Pa = 0.75×10-2 Torr
1982 Pascal
10-3 Torr = 1.33×10-1 Pa
10-6 Torr = 1.33×10-4 Pa
1.3
Maxwell-Boltzmann
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11-6
(1)
n P T
= (A1)
P [Torr] n [cm-3]
= 9.66 × 10 10 [ /cm3]
Table 1 P n 300K
P [Torr] n [ /cm3]
760 2.4×1019
10-1 3.2×1015
10-2 3.2×1014
10-3 3.2×1013
10-4 3.2×1012
10-5 3.2×1011
10-6 3.2×1010
10-7 3.2×109
10-13 3.2×103
Boyle Charles' law
= =
R 8.314 J/ K mol
M = =
m 1 NA
= = 6.022 × 10 mol
NA 1 mol
(Loschmidt's number : NL) 0 1
1mol NA =
-
11-7
6.022×1023 mol-1 Vm = 22.4×10 3 m3mol-1
NL = 2.69×1025 m-3
=
= =
= . / . × = 1.38 × 10 = : Boltzmann constant
= =
n n = / V
= (A2)
(2)
c = = 146 [m/s] (A3)
c = = 2.5 × 10 [m2/s2] (A4)
M
Table 2
M [m/s] @ 300 K [m/s] @ 2000 K H2 2.016 1.8×103 4.6×103
N2 28.01 4.8×102 1.2×103
O2 32.00 4.5×102 1.2×103
Al 26.98 4.9×102 1.3×103
Ag 107.9 2.4×102 6.3×102
Au 197.0 1.8×102 4.7×102
T M T M
100 m/s 1 km/
-
11-8
= ( ) = 4 2/
exp
= (A5)
= = (A6)
cT
(3)
NS [1/cm s]
= c (A7)
P [Torr] M
= 3.52 × 10 [ / cm2 s] (A8)
NS
Table 3
M T [K] P [Torr] NS [ / cm2 s]
H2 2.016 300 10-5 14.3×1015
N2 28.01 300 10-5 3.84×1015 O2 32.00 300 10-5 3.59×1015
28.98 300 10-5 3.78×1015 Ar 39.95 300 10-5 3.22×1015
P P = 10-5 Torr 1015 /cm2
s
P
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12-1
12. Hall
1.
Hall
11
B
2. J E J E
= (1)
r =1/
1 S l I (1)
= (2)
(2)
= = =
= (3)
R
r R
1 R 2 R
-
12-2
l S
1 R
R
2
3. 3 x J z
B y
-y
y EH -y
x
Hall effect hole
Hall 1879 Edwin Herbert Hall
3
q n
v J
= (4)
= (5)
x (5)
EH
+ = 0 (6)
-
12-3
(5) (6) EH
= (7)
(1)
= = (8)
= 1/
J B
q = -e q = +e RH
n RH
4. 4.1 B
4
4 l0 B
-
12-4
B = (9)
=
(9) I B
(1)
(2) I 0 A 0.5 A 4 A
B
(3) 4 A 0 A 0.5 A B
(4)
4.2 r Hall
(1) AB 20, 40, 100 mA CD
(2)
CD
5
A, B
C, D
D, E
-
12-5
4.3 (8) w
= (10)
w (10) I = wdJ
= (11) I VH B
m
= (12)
(1)
(2) 100 mA
(3) (0, 1, … , 5 A) VH
(4) 4.1
(5)
RH
5. (1) B (9)
(2) (11)
(3) RS r
(4) n (5) = E = 1 V/m v
実験実験Cテキスト目次諸注意CD1. 光通信特性2.MATLABSimulinkを用いた基礎問題の解析3.4. パルス回路5. マルチメディア光コミュニケーションシステム6. インターネットワーキングシステム7.8. c言語による画像処理1.目的2.基本練演習2.1練習問題12.2練習問題22.3練習問題3
3.理論3.1 輝度ヒストグラム(histogram)3.2 輝度反転(inverse)3.3 モノクロ(monochrome)3.4 2値化表示(bi-level)3.5 輪郭強調(contour)3.6 平滑化(halftone)3.7 メディアンフィルタ(median)3.8 BMP形式
4.実験方法4.1第1週目の実験4.2第2週目の実験
5.検討
9.10. LSI設計の基本11. 真空蒸着による金属薄膜の作製と膜厚測定12. 金属薄膜の電気伝導率とホール係数(Hall効果)