📄 ccf.m
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function [kk, lags] = ccf(x ,y, m, w);%CCF compute cross-correlation function at a few lags%--- in frequency domain via Ch.M. Rader's algorithm.%% ccf = SUM{ x[n+lag] y*[n] } may be complex-valued%% Usage: [kk, lags] = ccf(x, y, m [,w]);%% kk : cross-correlation function % lags : index vector for cross-correlation values% x : input signal 1% y : input signal 2% m : desired length of ccf ( = length of FFT used)% w : if present, a Hann window is applied to ccf%%---------------------------------------------------------------% copyright 1994, by C.S. Burrus, J.H. McClellan, A.V. Oppenheim,% T.W. Parks, R.W. Schafer, & H.W. Schussler. For use with the book% "Computer-Based Exercises for Signal Processing Using MATLAB"% (Prentice-Hall, 1994).%---------------------------------------------------------------if nargin<3 | nargin>4 | nargout~=2, error('Correct usage: [kk,la] = ccf(x,y,m [,w]);');end;x = x(:).'; y = y(:).';m = m - rem(m,2); %<-- make m even, because m = FFT lengthm2 = m/2;Lx = length(x); Ly = length(y); Lxy = min(Lx,Ly);L = min(Lxy+m2, max(Lx,Ly));if( Lx < L ) x = [ x, zeros(1,L-Lx) ];else x = x(1:L); endif( Ly < L ) y = [ y, zeros(1,L-Ly) ];else y = y(1:L); endmu = (-1).^(0:m-1);ax = zeros(1,m); ay = zeros(1,m);zx = zeros(1,m); zy = zeros(1,m);n1 = 1;while( n1 <= L ) n2 = min( n1+m2-1, L ); zix = fft(x(n1:n2), m); ziy = fft(y(n1:n2), m); ax = ax + zix.*conj( ziy + mu.*zy ); ay = ay + conj(ziy).*( zix + mu.*zx ); zx = zix; zy = ziy; n1 = n1 + m2;end;kx = ifft(ax)/Lxy;ky = ifft(ay)/Lxy;kk = [ ky(m2+1:m) kx(1:m2+1) ];if( ~any(imag([x,y])) ), kk = real(kk); endif nargin==4, kk = kk.*hanning(m+1)'; end;lags = -m2:m2;
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