hankel2(n,:)=sqrt(pi*k*R).*besselh(n+0.5,1,k*R); hankel2der(n,:)=-
A_e(n,:)=(((-1).^n)).*(2.*n+1)./(hankel2(n,:).*hankel2der(n,:));
How is the graph you are expecting ? i altered the oscillating frequency to F=6Ghz . take a look at this code , and try also with f=6E+8 Hz ( the original freq you posted ), N_cut is augmented to 200 points .
clear all freq=6.*10^9; % 6 GHz omeg=2.*pi.*freq; % Angular frequency in RAD/Second eps0=(10.^-9)./(36.*pi); % Absolute permittivity in FARAD/Meter mu0=4.*pi.*10.^-7; % Absolute permeability k=omeg.*sqrt(eps0.*mu0); % Wave Vector lambda=2.*pi./k; %wavelength in Meter N_cut=200; R=linspace(0.01,0.07957,N_cut); % Radius.... for n=1:N_cut hankel2(n,:)=sqrt(pi*k*R).*besselh(n+0.5,1,k*R); A=-n.*sqrt(pi.*k./(2.*R)).*besselh(n+0.5,2,k.*R); B=+k.*sqrt(pi.*k.*R./2).*besselh(n-0.5,2,k.*R); hankel2der(n,:)=A+B; A_e(n,:)=(((-1).^n)).*(2.*n+1)./(hankel2(n,:).*hankel2der(n,:)); end Ae=sum(A_e,2); f_Ae=((lambda.^2)./(4.*pi)).*(abs(Ae)).^2; figure,plot(R,f_Ae),grid on figure, plot(R,f_Ae), grid on, axis([0.01 0.02 0 0.012])
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