📄 sa_ex8_5.m
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%Minimum variance Array Weights
% example 8.5
d=.5;
N= 5;
sig2=.001; % noise variance
theta=-pi/2:.01:pi/2;
ang=theta*180/pi;
th0=30*pi/180; % receive angle
th1=-10*pi/180;
s=1; %signal amplitude
a=[];
n1=[];
n2=[];
n=-(N-1)/2:(N-1)/2;
a=exp(1j*2*pi*n*d*sin(th0)); % array steering vector
n1=exp(1j*2*pi*n*d*sin(th1)); % array steering vector
a=a.';
n1=n1.';
Rss=a*a.'; % signal correlation matrix
Rii=n1*n1'; % interferer 1 correlation matrix
Rnn=sig2*eye(N); % noise correlation matrix
Ruu=Rii+Rnn; % total undesired signal correlation matrix
w=inv(Ruu)*a./(a'*inv(Ruu)*a); % calculated weight vector
for j=1:length(theta)
th=theta(j);
aa=[exp(1j*2*pi*n*d*sin(th))];
aa=aa.';
y(j)=w'*aa;
end
figure;
plot(ang,abs(y)/max(abs(y)),'k')
axis([-90 90 0 1])
xlabel('\theta')
ylabel('|AF(\theta)|')
num2str(a,2)
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