Description: 利用高斯消去法求线性方程组
自己写的
简陋了点-using Gaussian elimination method for solving linear equations themselves have written a simple point Platform: |
Size: 6342 |
Author:老虎 |
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Description: 用语言编写的解线性方程组的直接方法（包含Gauss顺序消去法、Gauss列主元素消去法、Doolittle三角分解法）-language to be used to prepare the solution of linear equations of the direct method (including Gauss elimination order, Gauss out the main elements of elimination, Doolittle triangular decomposition) Platform: |
Size: 9664 |
Author:huafei |
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Description: 列主元法解方程组C语言代码与LU分解求线性方程 -main-element equations method of C language code and the LU decomposition of linear equations Platform: |
Size: 1309 |
Author:张强 |
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Description: 用龙格－库塔法直接解算微分方程，程序中的例子是求解10个线性微分方程组-using the Runge - Kutta method direct solution differential equations, the procedures for example is 10 linear equations Platform: |
Size: 2033 |
Author:谢鹏 |
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Description: LDL分解法，用于求解大型的线性方程组。此程序中最多能解100维的，速度还不错-LDL decomposition method for solving large-scale linear equations. This procedure can be up to 100 peacekeepers solutions, speed is not bad. Platform: |
Size: 2799 |
Author:shipengyi |
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Description: Gauss列主元消去法解线性方程组.mylu函数中，U0、L0、P0分别为Gauss列主元分解中得U，L，P.-out PCA Gauss elimination method for solving linear equations. Mylu function, U0, L0, P0 Gauss out of the main yuan decomposition in the U, L, P. Platform: |
Size: 913 |
Author:jiangyi |
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Description: 用Gauss消去法和Doolittle三角分解法求解解线性方程组的程序源代码．-using Gauss elimination method and alignment triangular decomposition method for solving linear equations of the program source code. Platform: |
Size: 2102 |
Author:huafei |
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Description: Matlab中虽然有很多解方程的函数，但对于一般线性方程，有无穷个解时，却不能算出一个特解和基础解系，这几个函数可以实现这个功能。-Matlab Although there are many solutions to the equation function, but for the general linear equations, Infinite Solutions months, they can not penetrate a special solution and infrastructure solutions, which have several functions to achieve this function. Platform: |
Size: 1807 |
Author:何永能 |
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Description: 雅克比算法，用来解线性方程组
在一个课程作业上，可方便使用-Jacques algorithm used to solve linear equations in a course on the operation, ease of use Platform: |
Size: 1054 |
Author:许多 |
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Description: 自己编写的全主元高斯消去法解线性方程组的matlab函数。特点：运行稳定，适合于工程计算；结构清楚，注释详尽，非常适合于初学者。-their preparation of all PCA Gaussian elimination method for solving linear equations of Matlab function. Features : stable operation, which is suitable for engineering calculations; Structure clear, detailed notes, which is very suitable for beginners. Platform: |
Size: 1511 |
Author:姚飞 |
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Description: 这是用vc编的LU分解法，也叫杜利
特儿法，子过程LUDCMP将矩阵分解
为上三角和下三角矩阵，子过程LU
BKSB利用LUDCMP的分解结果得到线
性方程组的解-vc addendum to the LU decomposition method, also called Dulite abuse, LUDCMP sub-process decomposition of the matrix on the Triangle and lower triangular matrices. LU BKSB sub-process use LUDCMP results of the decomposition of linear equations solution Platform: |
Size: 1461 |
Author:wuyan |
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Description: 在上一章中对MATLAB 编译器做了简要介绍,并介绍了如何将m文件转换成VC可调用的dll文件,在这章中介绍如何利用编译器将m文件转换成对应的C\\C++文件,并在VC中调用。这章节中的例子是在第四章中介绍过的解线形方程组。-in the previous chapter on MATLAB Compiler made a brief presentation, and describes how to convert documents into m VC dll with the available documents, In this chapter, how to use the compiler to convert documents into m corresponding to the C \\ C document and call the VC. This chapter example is the fourth chapter, introduced the solution linear equations. Platform: |
Size: 13927 |
Author:啊啊啊啊 |
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Description: 利用全主元高斯消去法对线性方程组的求解过程进行数值模拟与计算。-use all PCA Gaussian elimination of linear equations, the solution process simulation and numerical calculation. Platform: |
Size: 1484 |
Author:lsx |
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Description: 解线性方程组多元一次
水平有限，DOS界面。其中，输出方程组的未知数用x1,x2,x3...表示，可以解出多元一次方程。-solving linear equations yuan a limited, and DOS interface. Within this total, output equations with the unknown x1, x2, x3 ... that the United States can come up with multiple linear equation. Platform: |
Size: 8461 |
Author:王静 |
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Description: 使用matlab进行矩阵的高斯分解,可以对高阶线性方程进行数值求解-use Matlab for Gaussian decomposition of the matrix, the high-order linear equations were solved numerically Platform: |
Size: 1254 |
Author:周强 |
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