📄 mmse_l3.m
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function L_all = mmse_L3( noisy_sig, mtchd_fltr, D, Ns, H, L, sigma, L_a, M)
% This script used for demodulating CPM signals
% Input:
% noisy_sig: Received signals
% mtchd_fltr: Matched filter
% D: The duration of the pulse
% Ns: Number of samples per symbol
% M: samples rate
% H: Estimated channel coefficients
% sigma : Deviation of noise
% Output:
% L_all: logarithm likelihood ratio per bit
mod_sym_num = length(noisy_sig)/Ns - L + 1;
noisy_sig = [noisy_sig.';zeros((D-L)*Ns,M)];
R = zeros(M, mod_sym_num);
r = zeros(M, mod_sym_num/2);
dhat = zeros(1, mod_sym_num);
Mean = zeros(1, mod_sym_num);
for k = 1 : mod_sym_num/2
for l = 1 : M
R(l,2*k-1) = sum(noisy_sig((2*k-2)*Ns+1:(2*k-2+D)*Ns,l).*mtchd_fltr); % Info. after Matched filter
R(l,2*k) = sum(noisy_sig((2*k-1)*Ns+1:(2*k-1+D)*Ns,l).*mtchd_fltr); % Info. after Matched filter
r1(l,k) = R(l,2*k-1);
r2(l,k) = R(l,2*k);
end
end
rr1 = [zeros(M,1) r1 zeros(M,2)];
rr2 = [zeros(M,2) r2 zeros(M,1)];
RR1 = reshape(rr1,M*(mod_sym_num/2+3),1);
RR2 = reshape(rr2,M*(mod_sym_num/2+3),1);
% rr = [zeros(M,1) r zeros(M,1)];
% RR = reshape(rr,M*(mod_sym_num/2+2),1);
L_a = [zeros(1,6) L_a zeros(1,6)]'; % priori info.
dd = tanh(-L_a/2); % estimated info.
% With MMSE FIR
for l=1:D
c(l) = sum(mtchd_fltr(1:(D-l+1)*Ns).*mtchd_fltr((l-1)*Ns+1:D*Ns)); % Matched coefficients
end
Sigma = sigma^2;
j = sqrt(-1);
for l = 1 : M
h1(l,:) = [H(l,2)*c(4) H(l,1)*c(4) j*H(l,1)*c(3)+H(l,2)*c(2) H(l,1)*c(2)-j*H(l,2)*c(3) j*H(l,1)*c(1)+H(l,2)*c(2) H(l,1)*c(2)-j*H(l,2)*c(1) j*H(l,1)*c(3)+H(l,2)*c(4) H(l,1)*c(4)-j*H(l,2)*c(3)]/sqrt(2); % ISI coefficients
h2(l,:) = [j*H(l,1)*c(4)+H(l,2)*c(3) H(l,1)*c(3)-j*H(l,2)*c(4) j*H(l,1)*c(2)+H(l,2)*c(1) H(l,1)*c(1)-j*H(l,2)*c(2) j*H(l,1)*c(2)+H(l,2)*c(3) H(l,1)*c(3)-j*H(l,2)*c(2) j*H(l,1)*c(4) -j*H(l,2)*c(4)]/sqrt(2); % ISI coefficients
end
HH1 = [h1 zeros(M,6);zeros(M,2) h1 zeros(M,4); zeros(M,4) h1 zeros(M,2); zeros(M,6) h1];
HH2 = [h2 zeros(M,6);zeros(M,2) h2 zeros(M,4); zeros(M,4) h2 zeros(M,2); zeros(M,6) h2];
HH = [HH2;HH1];
o_7 = [zeros(1,6) 1 zeros(1,7)]'; % the 7th element is one
o_8 = [zeros(1,7) 1 zeros(1,6)]'; % the 8th element is one
z_7 = [ones(1,6) 0 ones(1,7)]'; % the 7th element is zero
z_8 = [ones(1,7) 0 ones(1,6)]'; % the 8th element is zero
for n = 1 : mod_sym_num/2
dhat(2*n-1) = (HH * o_7)' * pinv(HH * diag(1 - (dd(2*n-1:2*n+12).^2).*z_7) * HH' + eye(8*M,8*M)*Sigma) * ([RR2((n-1)*M+1 : (n+3)*M);RR1((n-1)*M+1 : (n+3)*M)] - HH * (dd(2*n-1:2*n+12) .* z_7));
dhat(2*n) = (HH * o_8)' * pinv(HH * diag(1 - (dd(2*n-1:2*n+12).^2).*z_8) * HH' + eye(8*M,8*M)*Sigma) * ([RR2((n-1)*M+1 : (n+3)*M);RR1((n-1)*M+1 : (n+3)*M)] - HH * (dd(2*n-1:2*n+12) .* z_8));
Mean(2*n-1) = (HH * o_7)' * pinv(HH * diag(1 - (dd(2*n-1:2*n+12).^2).*z_7) * HH' + eye(8*M,8*M)*Sigma) * (HH * o_7);
Mean(2*n) = (HH * o_8)' * pinv(HH * diag(1 - (dd(2*n-1:2*n+12).^2).*z_8) * HH' + eye(8*M,8*M)*Sigma) * (HH * o_8);
end
L_all = -4*real(dhat)./(1-real(Mean));
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