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author | Daniele Nicolodi <nicolodi@science.unitn.it> |
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date | Mon, 05 Dec 2011 16:20:06 +0100 |
parents | f0afece42f48 |
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% WELCHDFT welch method with dft %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % WELCHDFT comput welch'averaged periodogram with dft % % CALL % Sf = welchdft(x,fs,f,Ns,olap,navs,order,win,psll) % Sf = welchdft(x,fs,f,Ns,olap,navs,order,win,[]) % Sf = welchdft(x,fs,f,[],olap,navs,order,win,psll) % Sf = welchdft(x,fs,f,[],olap,navs,order,win,[]) % % % INPUT % % - x, data series, Nx1 double % - fs, sampling frequency Hz, 1x1 double % - f, frequenci vector Hz, 1x1 double % - Ns, length of overlapping segments % - olap, overlap percentage % - navs, number of desired averages % - order, detrend order, -1,0,1,2,3,4,... % - win, window name. e.g 'BH92' % - psll, for Kaiser window only % % REFERENCES % % D. B. Percival and A. T. Walden, Spectral Analysis for Physical % Applications (Cambridge University Press, Cambridge, 1993) p 291. % % L Ferraioli 28-03-2011 % % $Id: welchdft.m,v 1.1 2011/03/28 16:37:23 luigi Exp $ %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% function Sf = welchdft(x,fs,f,Ns,olap,navs,order,win,psll) N = numel(x); if isempty(olap) % compute shift factor n = floor((N-Ns)/(navs-1)); else if olap>1 olap = olap/100; end % compute Ns Ns = floor(N/(olap*(navs-1)+1)); % compute shift factor n = olap*Ns; end Nf = numel(f); Sf = zeros(Nf,1); % run welch averages for ii=1:navs idx1 = n*(ii-1)+1; idx2 = n*(ii-1)+Ns; if idx2>N break end seg = x(idx1:idx2); % get estimate for a segment segxx = utils.math.computeDftPeriodogram(seg,fs,f,order,win,psll); % update sum Sf = Sf + segxx; end % complete average Sf = Sf./navs; end