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é»ç£æ³¢ Maxwellã®æ¹ç¨å¼
é»ç£æ³¢ Maxwellã®æ¹ç¨å¼
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E = f ( z− ct) + f ( z+<br />
ct)<br />
x<br />
1 2<br />
1<br />
H<br />
y<br />
= { f1( z−ct) − f2( z+<br />
ct)<br />
}<br />
η0<br />
1<br />
8<br />
c= = 3×<br />
10 ( m/ s)<br />
<br />
µε<br />
η<br />
∂ E<br />
∂z<br />
2 2<br />
x<br />
x<br />
− µε<br />
2 0 0<br />
= 0<br />
2<br />
µ<br />
0 0<br />
0<br />
0<br />
= ≅ ≅<br />
ε0<br />
∂ E<br />
∂t<br />
376.6 120π<br />
<br />
<br />
2004/10/29 GPR 19<br />
<br />
E = f ( z− ct) + f ( z+<br />
ct)<br />
x<br />
1 2<br />
z− ct = constant<br />
z=constant + c<br />
∂ z = c<br />
∂t<br />
2004/10/29 GPR 20<br />
Ex<br />
= f1( z − ct) + f2( z + ct)<br />
<br />
1<br />
H<br />
y<br />
= { f1( z−ct) − f2( z+<br />
ct)<br />
}<br />
η<br />
0<br />
<br />
η<br />
µ<br />
0<br />
0<br />
= ≅ ≅<br />
ε0<br />
376.6 120π<br />
− jkz + jkz jωt<br />
{( 1 2 ) }<br />
E (,) zt = Re Ae + Ae e<br />
x<br />
= A cos( ωt− kz) + A cos( ωt+<br />
kz)<br />
1 2<br />
ωt− kz = aconstant<br />
2004/10/29 GPR 21<br />
2004/10/29 GPR 22<br />
9.2<br />
E e k<br />
(1)<br />
( x, t) = E0<br />
cos( ⋅x−ωt)<br />
k ⋅x<br />
−ωt<br />
<br />
<br />
α<br />
<br />
k⋅ r= α + ωt<br />
r cosθ<br />
θ<br />
r<br />
k<br />
<br />
<br />
<br />
2004/10/29 GPR 23<br />
<br />
t = t 1<br />
k⋅ r = α + ωt (2.42)<br />
1<br />
r<br />
k<br />
<br />
2004/10/29 <br />
GPR 24