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时域有限差分法 FDTD
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FDTD迷你代码-1D 连接边界
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RFEDA原创
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FDTD迷你代码-1D 连接边界
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zuzero
UID :90389
注册:
2012-03-16
登录:
2014-09-11
发帖:
17
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仿真新人
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发表于: 2014-06-11 08:52:38
Y(&rlL(sPK
clear;
\C<'2KZR,
clc;
hS'!JAM>Q
c=3e8;
25Uw\rKeO
m0=1e-7*4*pi;
puAjAvIax
e0=1e-9/(36*pi);
xnOd$]
eta0=120*pi;
7 MS-Gs|
nz=100;
9]%2Yb8SC
nc=10;
1]a\uq}
ex=zeros(1,nz+1);
RxE.t[
hy=zeros(1,nz);
B9dc*
lambda=1;%wavelength
2jF}n*[OW
f=c/lambda;
5t,X;
omega=2*pi*f;
LeV";=_n
nd=20;
BG8`B'i
d=lambda/nd;
/:@)De(S
s=1;
4^Og9}bm
dt=s*d/c;
&!F"3bD0
cb=dt/(d*e0);
;(@' +"
cq=dt/(d*m0);
]&OI.p
mur1=(s-1)/(s+1);
` >loleI
t0=(nz/2-nc+2)*d/c;
BA8g[TA7K
z=(-nz/2:nz/2)*d;
k=4C"
fh=@(t)(heaviside(t).*sin(t).*((heaviside(t)-heaviside(t-6*pi)).*(1-cos(pi*t/(6*pi)))/2+heaviside(t-6*pi)));
t|m=X
exi=@(t)(fh(omega.*t));
?c<uN~fC=
hyi=@(t)(exi(t)/eta0);
(#BOcx5J]
h=plot(ex);
4\E1M[ 6
set(gca,'ylim',2*[-1,1]);
?G[=pY:=
for n=0:200
wGw<z[:f
ex0=ex([2,end-1]);
'Q"Mu
ex(2:end-1)=ex(2:end-1)-cb*diff(hy);
/@64xrvIl=
t=(n+0.5)*dt-t0-(z(1+nc)-0.5*d)/c;
c_T+T/O
ex(1+nc)=ex(1+nc)+cb*hyi(t);%connection
9-Z?
t=(n+0.5)*dt-t0-(z(1+nz-nc)+0.5*d)/c;%connection
!0_/=mA^
ex(end-nc)=ex(end-nc)-cb*hyi(t);
SLz;5%CPV
ex([1,end])=ex0([1,end])+mur1*(ex([2,end-1])-ex([1,end]));%ABC
y~'%PUN
hy=hy-cq*diff(ex);
$DdC|gMK
t=(n+1)*dt-t0-(z(1+nc))/c;
/r8sL)D+
hy(nc)=hy(nc)+cq*exi(t);
qpjiQ,\:b
t=(n+1)*dt-t0-(z(1+nz-nc))/c;
Y;"jsK{$
  ..
t?H sfN
d;nk>6<|
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