📄 tfrpwv.m
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function [tfr,t,f] = tfrpwv(x,t,N,h,trace);
%TFRPWV Pseudo Wigner-Ville time-frequency distribution.
% [TFR,T,F]=TFRPWV(X,T,N,H,TRACE) computes the Pseudo Wigner-Ville
% distribution of a discrete-time signal X, or the
% cross Pseudo Wigner-Ville representation between two signals.
%
% X : signal if auto-PWV, or [X1,X2] if cross-PWV.
% T : time instant(s) (default : 1:length(X)).
% N : number of frequency bins (default : length(X)).
% H : frequency smoothing window, in the time-domain,
% H(0) being forced to 1 (default : Hamming(N/4)).
% TRACE : if nonzero, the progression of the algorithm is shown
% (default : 0).
% TFR : time-frequency representation. When called without
% output arguments, TFRPWV runs TFRQVIEW.
% F : vector of normalized frequencies.
%
% Example:
% sig=fmlin(128,0.1,0.4); tfrpwv(sig);
%
% See also all the time-frequency representations listed in
% the file CONTENTS (TFR*)
% F. Auger, May-August 1994, July 1995.
% Copyright (c) 1996 by CNRS (France).
%
% ------------------- CONFIDENTIAL PROGRAM --------------------
% This program can not be used without the authorization of its
% author(s). For any comment or bug report, please send e-mail to
% f.auger@ieee.org
[xrow,xcol] = size(x);
if (nargin < 1),
error('At least 1 parameter is required');
elseif (nargin <= 2),
N=xrow;
end;
hlength=floor(N/4);
hlength=hlength+1-rem(hlength,2);
if (nargin == 1),
t=1:xrow; h = window(hlength); trace=0;
elseif (nargin == 2)|(nargin == 3),
h = window(hlength); trace=0;
elseif (nargin == 4),
trace = 0;
end;
if (N<0),
error('N must be greater than zero');
end;
[trow,tcol] = size(t);
if (xcol==0) | (xcol>2),
error('X must have one or two columns');
elseif (trow~=1),
error('T must only have one row');
elseif (2^nextpow2(N)~=N & nargin==5),
fprintf('For a faster computation, N should be a power of two\n');
end;
[hrow,hcol]=size(h); Lh=(hrow-1)/2; h=h/h(Lh+1);
if (hcol~=1)|(rem(hrow,2)==0),
error('H must be a smoothing window with odd length');
end;
tfr= zeros (N,tcol) ;
if trace, disp('Pseudo Wigner-Ville distribution'); end;
for icol=1:tcol,
ti= t(icol); taumax=min([ti-1,xrow-ti,round(N/2)-1,Lh]);
tau=-taumax:taumax; indices= rem(N+tau,N)+1;
tfr(indices,icol) = h(Lh+1+tau).*x(ti+tau,1).*conj(x(ti-tau,xcol));
tau=round(N/2);
if (ti<=xrow-tau)&(ti>=tau+1)&(tau<=Lh),
tfr(tau+1,icol) = 0.5 * (h(Lh+1+tau) * x(ti+tau,1) * conj(x(ti-tau,xcol)) + ...
h(Lh+1-tau) * x(ti-tau,1) * conj(x(ti+tau,xcol))) ;
end;
if trace, disprog(icol,tcol,10); end;
end;
tfr= fft(tfr);
if (xcol==1), tfr=real(tfr); end ;
if (nargout<=1),
tfrqview(tfr,x,t,'tfrpwv',h);
elseif (nargout==3),
f=(0.5*(0:N-1)/N)';
end;
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