代码搜索:Matrices

找到约 3,616 项符合「Matrices」的源代码

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readme

LAPACK++ v. 2.x http://www.sourceforge.net/projects/lapackpp Download page: http://sourceforge.net/project/showfiles.php?group_id=99696 LAPACK++ is a library for high performance linear alg
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m eofssa.m

function [Angles,Angles2]=EOFssa(A,B); % This function operates on two orthogonal matrices (each forming a % subspace of Rn). First the angle between the first colomn of each matrix % is determine
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m dist2.m

function n2 = dist2(x, c) %DIST2 Calculates squared distance between two sets of points. % % Description % D = DIST2(X, C) takes two matrices of vectors and calculates the % squared Euclidean dis
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c matmult.c

/* matmult.c * Test program to do matrix multiplication on large arrays. * * Intended to stress virtual memory system. * * Ideally, we could read the matrices off of the file system, *
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m uminus.m

function Q = uminus(P) % UMINUS -- unary minus for matrix polynomials % % Q = - P % Q = uminus(P) % % This routine is not meant to be called by the user. It is called by % Matla
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m kr.m

function AB = kr(A,B); %KR Khatri-Rao product % % The Khatri - Rao product % For two matrices with similar column dimension the khatri-Rao product % is kr(A,B) = [kron(B(:,1),A(:,1) .... kron(B(:
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m dist2.m

function n2 = dist2(x, c) %DIST2 Calculates squared distance between two sets of points. % % Description % D = DIST2(X, C) takes two matrices of vectors and calculates the % squared Euclidean distance
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m dist2.m

function n2 = dist2(x, c) %DIST2 Calculates squared distance between two sets of points. % % Description % D = DIST2(X, C) takes two matrices of vectors and calculates the % squared Euclidean distance
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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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m jdiag.m

function [ V , D ] = joint_diag(A,jthresh) % function [ V , D ] = joint_diag(A,jthresh) % % Joint approximate of n (complex) matrices of size m*m stored in the % m*mn matrix A by minimization of