代码搜索：Definite
找到约 349 项符合「Definite」的源代码
代码结果 349
www.eeworm.com/read/304387/3799759
c mexchol.c
/************************************************************************
* U = mexchol(X) X = U'*U
* Computes upper-triangular Cholesky factor U of full symmetric positive
* definite mat
www.eeworm.com/read/304387/3799763
c mexchol_.c
/************************************************************************
* U = mexchol(X) X = U'*U
* Computes upper-triangular Cholesky factor U of full symmetric positive
* definite mat
www.eeworm.com/read/444386/1734482
c mexchol.c
/************************************************************************
* U = mexchol(X) X = U'*U
* Computes upper-triangular Cholesky factor U of full symmetric positive
* definite mat
www.eeworm.com/read/444386/1734486
c mexchol_.c
/************************************************************************
* U = mexchol(X) X = U'*U
* Computes upper-triangular Cholesky factor U of full symmetric positive
* definite mat
www.eeworm.com/read/363966/9927658
cc dsweep.cc
/*
Name dsweep - Inverts a positive definite matrix in place by a
diagonal sweep.
Usage #include "usual.h"
#include "tools.h"
www.eeworm.com/read/161739/10381916
cc dsweep.cc
/*
Name dsweep - Inverts a positive definite matrix in place by a
diagonal sweep.
Usage #include "usual.h"
#include "tools.h"
www.eeworm.com/read/436995/7757307
m mudd.m
% mudd.m
% Scope: This MATLAB macro computes the U-D factorization of a real
% symmetric, positive (semi)definite matrix by using the
% modified Cho
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m mudd.m
% mudd.m
% Scope: This MATLAB macro computes the U-D factorization of a real
% symmetric, positive (semi)definite matrix by using the
% modified Cho
www.eeworm.com/read/338643/12290392
m mudd.m
% mudd.m
% Scope: This MATLAB macro computes the U-D factorization of a real
% symmetric, positive (semi)definite matrix by using the
% modified Cho
www.eeworm.com/read/459034/1575199
java choleskydecomposition.java
package jmathlib.toolbox.jmathlib.matrix._private.Jama;
//package Jama;
/** Cholesky Decomposition.
For a symmetric, positive definite matrix A, the Cholesky decomposition
is an