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function result=Mie_S12(m,x,u)
m=1.5;
x=8;
u=0.5;
nmax=round(2+x+4*x^(1/3));           
n=(1:nmax);nu=(n+0.5);z=m.^x;m2=m.*m;
sqx=sqrt(0.5*pi./x);sqz=sqrt(0.5*pi./z);
bx=besselj(nu,x).*sqx;               
bz=besselj(nu,z).*sqz;               
yx=bessely(nu,x).*sqx;              
hx=bx+i*yx;                          
blx=[sin(x)/x,bx(1:nmax-1)];        
blz=[sin(z)/z,bz(1:nmax-1)];        
ylx=[-cos(x)/x,yx(1:nmax-1)];        
hlx=blx+i*ylx;                  
ax=x.*blx-n.*bx;                     
az=z.*blz-n.*bz;                     
ahx=x.*hlx-n.*hx;                    
an=(m2.*bz.*ax-bx.*az)./(m2.*bz.*ahx-hx.*az);
bn=(bz.*ax-bx.*az)./(bz.*ahx-hx.*az);
%-1<=u<=1,u=cos(theta)
p(1)=1;
t(1)=u;
p(2)=3*u;
t(2)=3*cos(2*(acos(u)));
for  n1=3:nmax,
     p1=(2*n1-1)./(n1-1).*p(n1-1).*u;
     p2=n1./(n1-1).*p(n1-2);
     p(n1)=p1-p2;                    
     t1=n1*u.*p(n1);
     t2=(n1+1).*p(n1-1);
     t(n1)=t1-t2;                    
end;
ab=Mie_ab(m,x);
an=ab(1,;
bn=ab(2,;
pt=Mie_pt(u,nmax);
pin=pt(1,;
tin=pt(2,;
n=(1:nmax);
n2=(2*n+1)./(n.*(n+1));
pin=n2.*pin;
tin=n2.*tin;
S1=(an*pin'+bn*tin');
S2=(an*tin'+bn*pin');
result=[S1;S2];
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seekshero

Ìú³æ (³õÈëÎÄ̳)

ÒýÓûØÌû:
2Â¥: Originally posted by С¹í1598 at 2015-12-29 23:48:49
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3Â¥2017-02-25 15:12:37
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2Â¥2015-12-29 23:48:49
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