代码搜索：Definite

找到约 349 项符合「Definite」的源代码

代码结果 349
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m dualdiag.m

function [a,d]=dualdiag(w,b) %DUALDIAG Simultaneous diagonalisation of two hermitian matrices [A,D]=(W,B) % Given two hermitian matrices W and B with W positive definite, this routine % calculates
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m dualdiag.m

function [a,d]=dualdiag(w,b) %DUALDIAG Simultaneous diagonalisation of two hermitian matrices [A,D]=(W,B) % Given two hermitian matrices W and B with W positive definite, this routine % calculates
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www.eeworm.com/read/248950/12531294

c invspd.c

/* invspd.c: Do an "in place" inversion of a real square symmetric positive * definite matrix "a" of size "n" by "n" and return log of it's determinant. * * The function only looks at elements on o
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www.eeworm.com/read/134895/13971335

m dualdiag.m

function [a,d]=dualdiag(w,b) %DUALDIAG Simultaneous diagonalisation of two hermitian matrices [A,D]=(W,B) % Given two hermitian matrices W and B with W positive definite, this routine % calculates
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www.eeworm.com/read/134895/13971636

txt dualdiag.txt

function [a,d]=dualdiag(w,b) %DUALDIAG Simultaneous diagonalisation of two hermitian matrices [A,D]=(W,B) % Given two hermitian matrices W and B with W positive definite, this routine % calculates
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www.eeworm.com/read/359519/10140769

m invwishirnd.m

% INVWISHIRND - Inverse Wishart Random Matrix % Copyright (c) 1998, Harvard University. Full copyright in the file Copyright % % [IW] = invwishirnd(S,d) % % S = p x p symmetric, postitive definite
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www.eeworm.com/read/420306/10804705

m invwishirnd.m

% INVWISHIRND - Inverse Wishart Random Matrix % Copyright (c) 1998, Harvard University. Full copyright in the file Copyright % % [IW] = invwishirnd(S,d) % % S = p x p symmetric, postitive definite
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www.eeworm.com/read/441397/7671059

m ellaxes.m

function [a,b,phi] = ellaxes(A); %ELLAXES Computes the eigenvalues and -vectors % of a 2 by 2 positive definite matrix. %Kai Borre 12-19-94 %Copyright (c) by Kai Borre %$Revision: 1.0 $
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www.eeworm.com/read/245849/12778063

m quad2.m

function ci = quad2(y,x) % Function computes the numerical approximation to the definite % integral y dx (corresponding to sum) % x abscissas % y ordinates % If only one input argument is gi
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www.eeworm.com/read/409626/11317636

m romberg.m

function [rn, r1] = Romberg(fun, a, b, n, varargin) % Numerical approximation rn of the definite integral from a to b % that is obtained with the aid of Romberg's method with n rows % and n c
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