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Vectors must be the same lengths error
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Hi , here is my code.I got this error Vectors must be the same lengths.Can you help me to solve the problem.Thanks. if true format long
tic
N_cut=20;
eps0=(10^-9)/(36*pi);
mu0=4*pi*10^-7;
epsr1=1.;
epsr2=2.;
mur1=1.;
mur2=1.;
eps1=epsr1*eps0;
eps2=epsr2*eps0;
mu1=mur1*mu0;
mu2=mur2*mu0;
freq=6*10^8;
omeg=2*pi*freq;
k=omeg*sqrt(eps1*mu1);
lambda=2*pi/k;
R=0.4;
phi=0;
for n=1:N_cut
A=sqrt(pi.*k.*R./2).*besselh(n+0.5,2,k.*R);
A(isnan(A))=0;
bes_kur(n)=A;
B=sqrt(pi.*k.*R./2).*besselh(n+0.5,2,k.*R);
B(isnan(B))=0;
han_kur(n)=B;
C=-n.*sqrt(pi.*k./(2.*R)).*besselj(n+0.5,k.*R)+k.*sqrt(pi.*k.*R./2).*besselj(n-0.5,k.*R);
C(isnan(C))=0;
bes_kur_der(n)=C;
D=-n.*sqrt(pi.*k./(2.*R)).*besselh(n+0.5,2,k.*R)+k.*sqrt(pi.*k.*R./2).*besselh(n-0.5,2,k.*R);
D(isnan(D))=0;
han_kur_der(n)=D;
a(n)=(1i.^(-n)).*(2.*n+1)./(n.*(n+1));
b(n)=(-a(n)).*bes_kur_der(n)./han_kur_der(n);
c(n)=(-a(n)).*bes_kur(n)./han_kur(n);
end
for n=1:N_cut
L1=legendre(n,cosd(theta));
L11=legendre(n-1,cosd(theta));
L2(n,theta)=L1(2,:);
if n==1
L3(n,theta)=0.;
else
L3(n,theta)=L11(2,:);
end
L2_der(n,theta)=(1./(1-(cosd(theta)).^2)).*((-n).*cosd(theta).*L3(n)+((n+1).*L2(n)));
E_theta(n,theta)=(1i/k*R)*exp(-1i*k*R)*cosd(phi)*((1i.^n).*((b(n).*sind(theta).*L2_der(n,theta)-c(n).*L3(n,theta)./sind(theta))));
end
F_Etheta=sum(E_theta,2);
theta=1:length(F_Etheta):179;
figure
plot(theta,abs(F_Etheta))
grid on
end
1 个评论
回答(2 个)
Jan
2013-4-8
Please read and post the complete error message. It contains the failing line, which is very useful for solving the problem.
You can use the debugger also:
dbstop if error
Then run the program again. Matlab stops when the error occurs and you can inspect the local variables to find out, which operation is not well defined.
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Walter Roberson
2013-4-8
Why are you using
theta=1:length(F_Etheta):179;
The only way that can be the same length as F_Etheta is if
floor(180/length(F_Etheta)) = length(F_Etheta)
or approximately
179 = length(F_Etheta)^2
so
length(F_Etheta) = sqrt(179)
which is between 13 and 14.
If you experiment with 1:13:179 then its length is 14, and 1:14:179 has length 13, so even if your length happens to be in the right approximate range, it is not possible to match the length of the two vectors.
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