📄 fig4_40.m
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%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% Figure 4.40% Response of circular array versus phi for theta = 90 degrees% Xin Zhang 9/20/99% updated by K. Bell 9/30/00
% Updated by Lillian Xu 12/06/2000, K. Bell 7/23/01, 9/30/01%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% Description:% Redrawing of Figure 4.40,% Parameters:% N=25clear allclose allRl=5/pi;N=25;Ms=21;M=(Ms-1)/2;theta=0.5*pi;Mm=(-M:1:M)';phi=(-1)*pi:0.002*pi:pi;SL = -20;nbar = 6;d = Rl*2/N;R = 10^(-SL/20);x0 = cosh(acosh(R)/(Ms-1));cc=cos((2*[1:1:floor((Ms-1)/2)]-1)*0.5*pi/(Ms-1)).';udc = acos(cc/x0)/(pi*d);if rem(Ms,2)==0 uu = [1:1:(Ms/2)-1].'/(Ms*d) u_nbar = udc(nbar); % u_nbar Chebychev sigma = nbar/(Ms*d*u_nbar); udcmod = udc*sigma; % modified Chebychev uz = [udcmod(1:nbar-1);uu(nbar:(Ms/2)-1)]; ut = [uz;-uz;-1]else uu = [1:1:(Ms-1)/2].'/(Ms*d); u_nbar = udc(nbar) ; % u_nbar Chebychev sigma = nbar/(Ms*d*u_nbar); udcmod = udc*sigma; % modified Chebychev uz = [udcmod(1:nbar-1);uu(nbar:(Ms-1)/2)]; ut = [uz;-uz];endut;w = poly(exp(j*2*pi*d*ut)).';Wh=w/sum(w);for n=1:Ms m=n-1-M; if m<0 Wpm(n,1)=Wh(n,1)/besselj(abs(m),2*pi*Rl)/(-1)^m; else Wpm(n,1)=Wh(n,1)/besselj(m,2*pi*Rl); endendfor n=1:Ms m=n-1-M; if m<0 Vj(n,1)=besselj(abs(m),2*pi*Rl*sin(theta))*(-1)^m; else Vj(n,1)=besselj(m,2*pi*Rl*sin(theta)); endendJ=diag(Vj);V=exp(j*Mm*phi);B=Wpm'*J*V;B = abs(B)/max(abs(B));Bm=20*log10(B);figureplot(phi/pi,Bm)gridaxis([-1 1 -60 0])xlabel('\phi/\pi','Fontsize',14)ylabel('Beam pattern (dB)','Fontsize',14)%title(['Response of Circular Array, \theta = \pi/2'])
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