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m shibbsr.m

function B = shibbsR(X,m) % % Developpment version %发展版本 %================================================================ % Blind separation of real signals with SHIBBS. Version 1.5 Dec. 1997. %用
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m shibbsr.m

function B = shibbsR(X,m) % % Developpment version %================================================================ % Blind separation of real signals with SHIBBS. Version 1.5 Dec. 1997. % % Usag
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m matlabshibbsr.m

function B = shibbs(X,m) % % Developpment version %================================================================ % Blind separation of real signals with SHIBBS. Version 1.5 Dec. 1997. % % Usage
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txt readme.txt

readme.txt As of now (20-jul-02) this directory contains the following: * The acdc algorithm for finding the approximate general (non-orthogonal) joint diagonalizer (in the direct Least
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m acdc.m

function [A,Lam,Nit,Cls]=... acdc(M,w,A0,Lam0); %acdc: appoximate joint diagonalization %(in the direct Least-Squares sense) of %a set of Hermitian matrices, using the %iterative AC-DC alg
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m acdc_sym.m

function [A,Lam,Nit,Cls]=... acdc_sym(M,w,A0,Lam0); %acdc_sym: appoximate joint diagonalization %(in the direct Least-Squares sense) of %a set of symmetric matrices, using the %iterative A
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m meancov.m

%MEANCOV Estimation of the means and covariances from multiclass data % % [U,G] = MEANCOV(A,N) % % INPUT % A Dataset % N Normalization to use for calculating covariances: by M, the number %
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m gauss.m

%GAUSS Generation of a multivariate Gaussian dataset % % A = GAUSS(N,U,G,LABTYPE) % % INPUT % N Array of number of objects to generate for each class % U Dataset with means, labels a
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m nbayesc.m

%NBAYESC Bayes Classifier for given normal densities % % W = NBAYESC(U,G) % % INPUT % U Dataset of means of classes % G Covariance matrices (optional; default: identity matrices) % % OUTP
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m meancov.m

%MEANCOV Estimation of the means and covariances from multiclass data % % [U,G] = MEANCOV(A,N) % % INPUT % A Dataset % N Normalization to use for calculating covariances: by M, the number %