📄 gainan.m
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%% description
% this routine is written to analysis the relationship
% between n and An. Theoretically, as n approach infinite,
% An will be a constant. What's more important, we will
% study on the difference between the constant and An to
% look into how many steps the algorithm takes to make
% the precision of the results up to our expectation.
% Input
% F, shifting sequences in the form of comun vector(s)
% m, mode
% Output
% An, gain of the algorithm
%% code
function An=gainAn(F,m)
[row,column]=size(F);
An=ones(column);% initialize An
if(m)% m!=0 No linear mode
for j=1:column
Ki=gainKi(F(:,j),m);% select Fi=i, mode
%compute An for j-th column
for i=1:row
An(j)=An(j)*Ki(i);
end
end
end
% %plot
% plot(n,An,'ro'),hold on
% plot(n,An,'g'),hold off
% ends function
end
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