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📄 crosscorrelate.m

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function [cc,lg] = CrossCorrelate(x1,x2,lag,method,pfa)%CrossCorrelate: Estimate the cross-correlation of two signals.%%   [cc,lg] = CrossCorrelate(x1,x2,lag,method,pf)%%   x1       Input Signal 1%   x2       Input Signal 2%   lag      Length of lag (samples).  Default=length(x).%   method   'biased', 'unbiased' (default), 'fast'.%   pf       Plot format:  0=none (default), 1=screen%%   cc       Estimated cross-correlation%   lg      X-axis lags%%   CrossCorrelate is a function that gives a normalized correlation%   of two equal length random stationary signals, x1 and x2.  The %   cross-correlation is defined as:%%      cc(m) = sum((x1(m) - mean(x1)).*(x2(m+nx) - mean(x2)))%%   where m is the correlation index and nx is the length of the%   signal.  This figure is divided by the var(x1).*var(x2) so that%   -1<=cc<=+1.  The range of the output is specified by the number%   of lags chosen, and will be from -lag:+lag.%%   The method chosen determines how the output will be normalized.%   The 'unbiased' method is the most accurate, but slowest method,%   and uses a normalization factor of 1/(nx-abs(m)).  The 'biased'%   method is also slow, but will give a positive definite output and%   uses a normalization factor of 1./nx.  The 'fast' method is the%   least accurate method.  It calculates the cross-correlation by %   taking the inverse fft of (X1 .* conj(X2)).%%   If no output argument is specified, the default will plot to the %   screen.  %%   Example:  Calculate the cross-correlation of an ABP data segment %   and an ICP data segment with a lag of 500, a biased output, and %   output plotted to the screen.%%      load ABPICP.mat%      x1 = abp(1:1000);%      x2 = icp(1:1000);%      [cc lg] = CrossCorrelate(x1,x2,500,'Biased',1);  %%   Priestley, M., "Spectral Analysis and Time Series," Academic %   Press Limited, pp. 330-333, 1981.%%   Version 1.00 LJ%%   See Also Autocorrelate, CrossCovariance, AutoCovariance, and %   CrossCorrelogram.

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