代码搜索：singular
找到约 750 项符合「singular」的源代码
代码结果 750
www.eeworm.com/read/231996/14211995
c singular.c
#include
#include
#include
#include "pbc_field.h"
#include "pbc_curve.h"
#include "pbc_fops.h"
#include "pbc_pairing.h"
#include "pbc_fp.h"
#include "pbc_memory.h"
#includ
www.eeworm.com/read/375190/2736922
cpp singular.cpp
// Copyright Daniel Wallin 2005. Use, modification and distribution is
// subject to the Boost Software License, Version 1.0. (See accompanying
// file LICENSE_1_0.txt or copy at http://www.boost.org/
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m matrix_singular.m
% matrix_singular.m
% 求解非奇异线性方程组的解
A=[1 3 7;-1 4 4;1 10 18];
y=[6;4;15];
% 方法一：通过矩阵左除来求解线性方程组的解
x_1=A\y;
% 方法二：判断A的条件数，A的秩以及增广矩阵【A y】的秩
det_A=det(A)
rank_A=rank(A)
rank_Ay=rank([A y])
cond_A
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h fred_singular.h
template
struct Wwghts {
Doub h;
Int n;
Q &quad;
VecDoub wghts;
Wwghts(Doub hh, Int nn, Q &q) : h(hh), n(nn), quad(q), wghts(n) {}
VecDoub weights()
{
Int k;
Doub fac;
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m matrix_singular.m
% matrix_singular.m
% 求解非奇异线性方程组的解
A=[1 3 7;-1 4 4;1 10 18];
y=[6;4;15];
% 方法一：通过矩阵左除来求解线性方程组的解
x_1=A\y;
% 方法二：判断A的条件数，A的秩以及增广矩阵【A y】的秩
det_A=det(A)
rank_A=rank(A)
rank_Ay=rank([A y])
cond_A
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m iteration_singular.m
%%%%%%%%%%%%%%%%%%%%%%
%% Main Function
function Matrix( )
fprintf(' -------------------------------------------- \n');
fid = fopen('matrix.txt', 'r');
A = fscanf(fid, '%5f', [8 8])
www.eeworm.com/read/231996/14212093
h pbc_singular.h
//requires
// * stdio.h
// * gmp.h
// * field.h
#ifndef __PBC_SINGULAR_H__
#define __PBC_SINGULAR_H__
void field_init_curve_singular_with_node(field_t c, field_t field);
void pairing_init_singular_wi
www.eeworm.com/read/400650/2348123
h hp_singular.h
// $Id: hp_singular.h 2501 2007-11-20 02:33:29Z benkirk $
// The libMesh Finite Element Library.
// Copyright (C) 2002-2007 Benjamin S. Kirk, John W. Peterson
// This library is free software; yo
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c hp_singular.c
// $Id: hp_singular.C 2501 2007-11-20 02:33:29Z benkirk $
// The libMesh Finite Element Library.
// Copyright (C) 2002-2007 Benjamin S. Kirk, John W. Peterson
// This library is free software; yo
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m matrix_non_singular.m
% matrix_non_singular.m
% 求解非奇异线性方程组的解
A=[1 2 3;4 5 6;7 8 0];
y=[366;804;351];
% 方法一：判断A的条件数，A的秩以及增广矩阵【A y】的秩
rank(A)
rank([A y])
cond(A)
x_1=inv(A)*y;
% 方法二：通过矩阵左除来求解线性方程组的解
x_2=A\y;
% 输出结