📄 lat2.m
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function eo = lat2(input,d,lambda,eta,order);
% A priori-based RLS lattice filter
% returns the a-priori output error sequence
N = max(size(input));
M = order;
% Initialization of M-order vectors
gamma = ones(M+1,1);
beta = zeros(M,1);
delta = zeros(M,1);
rho = zeros(M,1);
kappaf = zeros(M,1);
kappab = zeros(M,1);
kappa = zeros(M,1);
xif = (1/eta*lambda*lambda)*ones(M,1);
xib = (1/eta*lambda*lambda)*ones(M,1);
for m=0:M-1
xib(m+1) = xib(m+1)/lambda^m;
end
for i=1:N
gammao = gamma;
betao = beta;
xibo = xib;
gamma = ones(M,1);
beta(1) = input(i);
alpha(1) = input(i);
e(1) = d(i);
for m=1:M
xif(m) = lambda*xif(m) + (abs(alpha(m)))^2*gammao(m);
xib(m) = lambda*xib(m) + (abs(beta(m)))^2*gamma(m);
delta(m) = lambda*delta(m) + (alpha(m))'*(betao(m))*gammao(m);
rho(m) = lambda*rho(m) + (e(m))'*(beta(m))*gamma(m);
beta(m+1) = betao(m) - kappab(m)*alpha(m);
alpha(m+1) = alpha(m) - kappaf(m)*betao(m);
e(m+1) = e(m) - kappa(m)*beta(m);
gamma(m+1) = gamma(m) - abs(gamma(m)*beta(m))^2/xib(m);
kappab(m) = delta(m)/xif(m);
kappaf(m) = (delta(m))'/xibo(m);
kappa(m) = (rho(m))'/xib(m);
end
eo(i) = e(M+1);
end
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