📄 fftsp.m
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%
% Computes the fft of vector X
% Using split-radix FFT algorithm, time decimation Programmed by
% F.PATIN aka YOV408
%
function [Y] = fftsp(X)
N = length(X);
if (N==1)
Y = X;
return;
end;
if (N==2)
Y(1) = X(1)+X(2);
Y(2) = -X(1)+X(2);
return;
end;
if(rem(N,4)~=0)
return;
else
index = 1;
for j=1:N/4
y1(j) = X(4*j-3);
y3(j) = X(4*j-1);
y02(index) = X(4*j-2);
index=index+1;
y02(index) = X(4*j);
index=index+1;
end
fft11 = fftsp(y1);
fft33 = fftsp(y3);
fft02 = fftsp(y02);
for k=1:N/4
Y(k) = fft02(k) + exp(-2*pi*i*(k-1)/N) * fft33(k) + exp(-6*pi*i*(k-1)/N) * fft11(k);
Y(k+N/4) = fft02(k+N/4) + exp(-2*pi*i*((k+N/4)-1)/N) * fft33(k) + exp(-6*pi*i*((k+N/4)-1)/N) * fft11(k);
Y(k+N/2) = fft02(k) + exp(-2*pi*i*((k+N/2)-1)/N) * fft33(k) + exp(-6*pi*i*((k+N/2)-1)/N) * fft11(k);
Y(k+3*N/4) = fft02(k+N/4) + exp(-2*pi*i*((k+3*N/4)-1)/N) * fft33(k) + exp(-6*pi*i*((k+3*N/4)-1)/N) * fft11(k);
end
%disp(Y);
end;
end;
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