[求助]同轴圆柱的计算系数设置

请问当采用UPML计算时，同轴圆柱的计算参数的设置时下面哪种对呀？ o-Arfc3Q  
第一种，不考虑ex,ey,ez,hx,hy,hz的在YEE网格上的变化 Hf|:A(vCx  
for i=15:36 9DE)5/c`v  
for j=1:jh_tot g<3>7&^  
for k=1:kh_tot swbD q  
if ((j-js)^2+(k-ks)^2)<=4 !PbFo%)  
     kO"aE~  
C1ex(i,j,k)=C1(2);     %z(=GcWm  
C2ex(i,j,k)=C2(2); 7^X_tQf  
C3ex(i,j,k)=C3(2); Sd11ZC6  
C4ex(i,j,k)=C4(2); Rx2|VD  
C5ex(i,j,k)=C5(2); Nuq/_x  
C6ex(i,j,k)=C6(2); " N4]e/.V  
t4uxon
 
C1ey(i,j,k)=C1(2); El}z^e  
C2ey(i,j,k)=C2(2); &>t1A5  
C3ey(i,j,k)=C3(2); 4`]1W,t  
C4ey(i,j,k)=C4(2); ~h+3WuOv  
C5ey(i,j,k)=C5(2); LK~0ck7  
C6ey(i,j,k)=C6(2); n8,/olqwW  
_ RT}Ee}Y  
C1ez(i,j,k)=C1(2); &p/k VM  
C2ez(i,j,k)=C2(2); 2 G{KpM&  
C3ez(i,j,k)=C3(2); ^Tmmx_Xw  
C4ez(i,j,k)=C4(2); <Ux;dekz}  
C5ez(i,j,k)=C5(2); NebZGD2K  
C6ez(i,j,k)=C6(2); U++UG5c  
1!#ZEI C  
D1hx(i,j,k)=D1(2); 
)}5rs  
D2hx(i,j,k)=D2(2); .?NAq[H%  
D3hx(i,j,k)=D3(2); z8MYgn7  
D4hx(i,j,k)=D4(2); \ziF(xTvqG  
D5hx(i,j,k)=D5(2); /% 1lJD  
D6hx(i,j,k)=D6(2); =p$Wo  
OSU=O  
D1hy(i,j,k)=D1(2); ,/9|j*9H  
D2hy(i,j,k)=D2(2); IQ8AsV&'C  
D3hy(i,j,k)=D3(2);  /9Xf[<  
D4hy(i,j,k)=D4(2); inrL'z
 
D5hy(i,j,k)=D5(2); (^\i(cfu6Q  
D6hy(i,j,k)=D6(2); ]uf_"D  
yRDLg c  
D1hz(i,j,k)=D1(2); j]^]p;An  
D2hz(i,j,k)=D2(2); +M:Q!'  
D3hz(i,j,k)=D3(2); Lq^/Z4L  
D4hz(i,j,k)=D4(2); +__Rk1CVh  
D5hz(i,j,k)=D5(2); <'33!8 G  
D6hz(i,j,k)=D6(2); 0T;WN$W|
 
end eD0@n :  
end zZQoY_UI  
end Q5JeL6t  
end 5H2|:GzUc  
第二种是考虑yee网格上ex,ey,ez,hx,hy,hz的结构上的不同 $i Tgv?.Q  
for i=15:36 \3/'#  
for j=1:jh_tot Gx)D~7lz  
for k=1:kh_tot

LJx g  
if ((j-js+0.5)^2+(k-ks)^2)<=4     %ey有半个网格之差 ^\%%9jY  
C1ey(i,j,k)=C1(2); !2}Q9a  
C2ey(i,j,k)=C2(2);
.EQFHStr  
C3ey(i,j,k)=C3(2); :8g \B{  
C4ey(i,j,k)=C4(2); [XK"$C]jHJ  
C5ey(i,j,k)=C5(2); XF6=xD  
C6ey(i,j,k)=C6(2); U>XGJQ<NS  
end mH"`46  
if ((j-js)^2+(k-ks+0.5)^2)<=4 ) |a5Qxz  
C1ez(i,j,k)=C1(2); 3WS %H17  
C2ez(i,j,k)=C2(2); HY:
n{=o  
C3ez(i,j,k)=C3(2); GS%Dn^l  
C4ez(i,j,k)=C4(2); V>Cf 8>m  
C5ez(i,j,k)=C5(2); uv!/DX#  
C6ez(i,j,k)=C6(2); 2rM i~8T  
end fCR;Fk2B  
if ((j-js+0.5)^2+(k-ks+0.5)^2)<=4 jL<.?HE  
D1hx(i,j,k)=D1(2); M#m7g4*L!  
D2hx(i,j,k)=D2(2); ~5b %~:  
D3hx(i,j,k)=D3(2); g&V.o5jIhc  
D4hx(i,j,k)=D4(2); DGnswN%n1  
D5hx(i,j,k)=D5(2); wDk[)9#A  
D6hx(i,j,k)=D6(2); uP
Pe"$  
end $? Rod;  
end sMK/l @7  
end HS7!
O  
end K(^x)w r-:  
for i=15+1:36+1       ex有1个网格之差 p"Y=  
for j=1:jh_tot P.0-(  
for k=1:kh_tot }{"\"Bn_  
if ((j-js)^2+(k-ks)^2)<=4 I(e
>ff  
C1ex(i,j,k)=C1(2);     'I2)-=ZL6  
C2ex(i,j,k)=C2(2); 19_F\32  
C3ex(i,j,k)=C3(2); I uDk9<[b:  
C4ex(i,j,k)=C4(2); ~S9nLb:O{  
C5ex(i,j,k)=C5(2); +nuQC{^>  
C6ex(i,j,k)=C6(2); Jo ^o`9  
end &~8}y+z  
if ((j-js+0.5)^2+(k-ks)^2)<=4 (ym)q#^  
D1hz(i,j,k)=D1(2); )d~Mag+  
D2hz(i,j,k)=D2(2); "yumc5kt  
D3hz(i,j,k)=D3(2); -~g3?!+Hb  
D4hz(i,j,k)=D4(2); K^ lVng  
D5hz(i,j,k)=D5(2); ]jYM;e  
D6hz(i,j,k)=D6(2); {ig@Iy~DT  
end 03PVbDq-  
if ((j-js)^2+(k-ks-0.5)^2)<=4
Hw Is7  
P?
F:x=@'|  
D1hy(i,j,k)=D1(2); t +_G%tv  
D2hy(i,j,k)=D2(2); dGg+[?  
D3hy(i,j,k)=D3(2); kH'Cx^=c6h  
JcP'+
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