📄 partb.m
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% Lattice filters in finite precision
clear all
close all
N = 500;
P = 200; % location of disturbance
SNR = 30;
var_v = 10^(-SNR/10);
M = 10; % filter oder
channel = randn(M,1);
channel = channel/norm(channel);
learn1 = zeros(1,N);
learn2 = zeros(1,N);
learn3 = zeros(1,N);
learn4 = zeros(1,N);
learn5 = zeros(1,N);
learn6 = zeros(1,N);
L = 50;
eta = 1e6; % usually large
lambda = 0.999;
for j=1:L
j
input = randn(N,1);
d = filter(channel,1,input) + sqrt(var_v)*randn(N,1);
input(P) = input(P) + 1; % impulsive disturbance of unit magnitude at time P
disp('a posteriori lattice')
e1 = lat1(input,d,lambda,eta,M); % a posteriori lattice
disp('a priori lattice')
e2 = lat2(input,d,lambda,eta,M); % a priori lattice
disp('a priori lattice with error feedback')
e3 = lat3(input,d,lambda,eta,M); % a priori with error feedback
disp('a posteriori lattice with error feedback')
e4 = lat4(input,d,lambda,eta,M); % a posteriori with error feedback
disp('normalized lattice')
e5 = lat5(input,d,lambda,eta,M); % normalized lattice
disp('array lattice')
e6 = lat6(input,d,lambda,eta,M); % QR-based array lattice
learn1 = learn1 + abs(e1).^2;
learn2 = learn2 + abs(e2).^2;
learn3 = learn3 + abs(e3).^2;
learn4 = learn4 + abs(e4).^2;
learn5 = learn5 + abs(e5).^2;
learn6 = learn6 + abs(e6).^2;
end
learn1= 10*log10(learn1/L);
learn2= 10*log10(learn2/L);
learn3= 10*log10(learn3/L);
learn4= 10*log10(learn4/L);
learn5= 10*log10(learn5/L);
learn6= 10*log10(learn6/L);
figure
subplot(321)
plot(1:N,learn1,'b');
ylabel('dB')
title('a-posteriori');
axis tight
grid
subplot(322)
plot(1:N,learn2,'b');
ylabel('dB')
title('a-priori');
axis tight
grid
subplot(323)
plot(1:N,learn3,'b');
ylabel('dB')
title('a-priori error feedback');
axis tight
grid
subplot(324)
plot(1:N,learn4,'b');
ylabel('dB')
title('a-posteriori error feedback');
axis tight
grid
subplot(325)
plot(1:N,learn5,'b');
ylabel('dB')
title('normalized');
axis tight
grid
subplot(326)
plot(1:N,learn6,'b');
ylabel('dB')
title('array');
axis tight
grid
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