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 definite.m

%整个程序是用Matlab编写的,执行过程是将<mark>definite</mark>与indata文件在Matlab下work录下,运行<mark>definite</mark>命令 %第一个结果是普通的K近邻法,第二个结果是首先对数据进行预处理,其方法如下:取出已判样本类的最大值与最小值, %然后按照(x-min)/(max-min)进行简单的线形处理,使得样品在值在(0~1)区间。第三个结果是fisher判别分析的结果。 %程序缺点就 ...
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cpp 1327 definite values.cpp

#include #include using namespace std; int v[30]; char str[20]; int main() { int i,j,n,t; char v1,v2; bool ex; t=1; while( scanf("%d",&n)!=EOF && n) { memset(
www.eeworm.com/read/351636/3102598

cxx vnl_definite_integral.cxx

#include "vnl_integrant_fnct.h" #include "vnl_definite_integral.h" // initial the static memeber vnl_integrant_fnct* vnl_definite_integral::pfnct_ = 0;
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h vnl_definite_integral.h

#ifndef VNL_DEFINITE_INTEGRAL_H_ #define VNL_DEFINITE_INTEGRAL_H_ //: // \file // \author Kongbin Kang at Brown // \date Jan 12, 2005 // \brief the abstract 1D integrant function used for defini
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cpp 1327 definite values.cpp

#include #include using namespace std; int v[30]; char str[20]; int main() { int i,j,n,t; char v1,v2; bool ex; t=1; while( scanf("%d",&n)!=EOF && n) { memset(
www.eeworm.com/read/425793/10322463

m posdef.m

function s=posdef(Q) % 确定矩阵Q的正定性 % Copyright 2001-2002 ECUST. % $Revision: 1.2 $ $Date: 2002/02/24 11:02:32 $ r=length(Q);for i=1:r;qq(i)=det(Q(1:i,1:i)),end k=find(qq
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m posdef.m

function s=posdef(Q) % 确定矩阵Q的正定性 % Copyright 2001-2002 ECUST. % $Revision: 1.2 $ $Date: 2002/02/24 11:02:32 $ r=length(Q);for i=1:r;qq(i)=det(Q(1:i,1:i)),end k=find(qq
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txt cholesky decomposition.txt

First, let's recall the definition of the Cholesky decomposition: Given a symmetric positive definite square matrix X, the Cholesky decomposition of X is the factorization X=U'U, where U is the square
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m schol.m

%SCHOL Cholesky factorization for positive semidefinite matrices % % Syntax: % [L,def] = schol(A) % % In: % A - Symmetric pos.semi.def matrix to be factorized % % Out: % L - Lower triangular
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m schol.m

%SCHOL Cholesky factorization for positive semidefinite matrices % % Syntax: % [L,def] = schol(A) % % In: % A - Symmetric pos.semi.def matrix to be factorized % % Out: % L - Lower triangular