Search - gauss matrix

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[File Operate] gauss-C DL : 0: * 高斯列主元素消去法求解矩阵方程AX=B,其中A是N*N的矩阵,B是N*M矩阵 * 输入: n----方阵A的行数 * a----矩阵A * m----矩阵B的列数 * b----矩阵B * 输出: det----矩阵A的行列式值 * a----A消元后的上三角矩阵 * b----矩阵方程的解X -out the main elements of Gaussian elimination method for solving matrix equations AX = B, where A is N * N matrix, B is N * M matrix * Input : n ---- A phalanx of a few-a matrix * A * m-matrix shown in a few B * b ---- Matrix B * output : det-A matrix of a determinant value ---- A * Elimination of upper triangular matrix * b ---- Matrix The X-Solutions
Update : 2008-10-13 Size : 3.17kb Publisher : xuyan
[Other resource] Gauss(delphi) DL : 0: 本软件系我Delphi学习习作，实现了用Gauss消去法解线性方程组，能识别用户以文本方式输入方程组增广矩阵，并且能检测一些常见的输入错误及其位置，方程的解以文本方式输出在结果显示框。希望用户尽量按照软件操作提示操作，尽管我细心的考虑过很多可能出现的错误，但仍有许多不足的地方，欢迎各位朋友发现并指出，本人非常感激。-I Delphi learning exercises, realized using Gauss elimination method for solving linear equations. can identify the user to input text equation by matrix, and can detect some common input errors and their locations, the solution of the equation as text in the output frame results. Users want to operate as suggested in the software operation, despite my careful consideration of many possible errors, But there are still many gaps and welcome friends and found that, I am very grateful.
Update : 2008-10-13 Size : 551kb Publisher : 谭文政
[Other resource] gauss-jord DL : 0: gauss-jord 求逆的c算法一种经典的计算矩阵的逆的算法-gauss - jord c inverse algorithm of a classic inverse matrix calculation algorithm
Update : 2008-10-13 Size : 1.15kb Publisher : 靳风
[Other resource] matrix DL : 0: 线性代数求矩阵的逆高斯gauss消元
Update : 2008-10-13 Size : 898byte Publisher : crazygir1
[Algorithm] jisuanff DL : 0: 含有线性插值, 样条插值,Gauss矩阵列主元消去法等算法的实现 -with linear interpolation, spline interpolation, Gauss matrix main-element elimination algorithm Law Implementation
Update : 2025-03-07 Size : 2kb Publisher : lihao8397
[Algorithm] GAUSS迭代 DL : 0: 关于数值计算的一些源代码，包括了从矩阵分解到解微分方程-on numerical calculation of the source code, including from the decomposition of the matrix solution Differential Equations
Update : 2025-03-07 Size : 154kb Publisher : 王永科
[File Format] gauss-C DL : 0: * 高斯列主元素消去法求解矩阵方程AX=B,其中A是N*N的矩阵,B是N*M矩阵 * 输入: n----方阵A的行数 * a----矩阵A * m----矩阵B的列数 * b----矩阵B * 输出: det----矩阵A的行列式值 * a----A消元后的上三角矩阵 * b----矩阵方程的解X -out the main elements of Gaussian elimination method for solving matrix equations AX = B, where A is N* N matrix, B is N* M matrix* Input : n---- A phalanx of a few-a matrix* A* m-matrix shown in a few B* b---- Matrix B* output : det-A matrix of a determinant value---- A* Elimination of upper triangular matrix* b---- Matrix The X-Solutions
Update : 2025-03-07 Size : 3kb Publisher : xuyan
[Algorithm] Gauss(delphi) DL : 0: 本软件系我Delphi学习习作，实现了用Gauss消去法解线性方程组，能识别用户以文本方式输入方程组增广矩阵，并且能检测一些常见的输入错误及其位置，方程的解以文本方式输出在结果显示框。希望用户尽量按照软件操作提示操作，尽管我细心的考虑过很多可能出现的错误，但仍有许多不足的地方，欢迎各位朋友发现并指出，本人非常感激。-I Delphi learning exercises, realized using Gauss elimination method for solving linear equations. can identify the user to input text equation by matrix, and can detect some common input errors and their locations, the solution of the equation as text in the output frame results. Users want to operate as suggested in the software operation, despite my careful consideration of many possible errors, But there are still many gaps and welcome friends and found that, I am very grateful.
Update : 2025-03-07 Size : 551kb Publisher : 谭文政
[Algorithm] GAUSS DL : 0: 使用C语言实现高斯迭代算法，其中分为高斯算法与高斯回溯算法。-Realize the use of C language Gauss iterative algorithm, which is divided into Gaussian algorithm and Gauss backward algorithm.
Update : 2025-03-07 Size : 1kb Publisher : 刘伟
[Algorithm] Gauss-Jacobi DL : 0: 该文件是国外的一个用C#编写的数学分析源码，主要解决高斯—雅可比矩阵这一类数学问题。-The document is used abroad, a C# Prepared mathematical analysis source, mainly to solve the Gauss- Jacobi matrix of this type of mathematical problem.
Update : 2025-03-07 Size : 18kb Publisher : 李丽
[Algorithm] Matrix DL : 0: 关于求矩阵秩的程序，用高斯—约当消元法实现-On the procedure for matrix rank, using Gauss- Jordan elimination method to achieve
Update : 2025-03-07 Size : 229kb Publisher : 王平
[Windows Develop] Gauss-Jordan DL : 0: Gauss-Jordan消去法求矩阵的逆-Gauss-Jordan elimination method of the inverse matrix
Update : 2025-03-07 Size : 1kb Publisher : 许晔
[Mathimatics-Numerical algorithms] Matrix DL : 0: 此包包含了众多矩阵处理程序，能够满足矩阵处理的一般要求，由于将各功能分开到不同的“.cpp”文件中，故使用时需要用户自行选取更换合适自己使用的“.cpp”文件。其中，矩阵功能有：输出矩阵、矩阵转置、矩阵归一化、判断矩阵对称、判断矩阵对称正定、全选主元法求矩阵行列式、全选主元高斯(Gauss)消去法求一般矩阵的秩、用全选主元高斯-约当(Gauss-Jordan)消去法计算实(复)矩阵的逆矩阵、用“变量循环重新编号法”法求对称正定矩阵逆、特兰持(Trench)法求托伯利兹(Toeplitz)矩阵逆、实矩阵LU分解、用豪斯荷尔德(Householder)变换对一般m*n阶的实矩阵进行QR分解、对称正定阵的乔里斯基(Cholesky)分解及求其行列式值、一般实矩阵的奇异值分解、广义逆的奇异值分解。-look it yourself.
Update : 2025-03-07 Size : 1.03mb Publisher : 雾水葛
[Algorithm] MPI-Matrix DL : 0: 线性方程组的迭代解法，包括雅克比、高斯-赛德尔和松弛法的MPI源码-Iterative solution of linear equations, including Jacobi, Gauss- Seidel and relaxation Law MPI Source
Update : 2025-03-07 Size : 11kb Publisher : 不死鸟
[Console] Gauss-Jordan DL : 0: Gauss-Jordan消去法实现矩阵求逆有详细算法解释-Gauss-Jordan elimination method to achieve matrix inverse Algorithm is explained in detail
Update : 2025-03-07 Size : 6kb Publisher : xiang
[Algorithm] Gauss DL : 0: In linear algebra, Gaussian elimination is an algorithm for solving systems of linear equations, finding the rank of a matrix, and calculating the inverse of an invertible square matrix. Gaussian elimination is named after German mathematician and scientist Carl Friedrich Gauss.
Update : 2025-03-07 Size : 1kb Publisher : dima
[Algorithm] Matrix DL : 0: Matrix (TRANSPOSE , INVERSE , MATRIX INVERSION USING GAUSS-JORDAN REDUCTION AND Calculates the multiplication of two matrix A and B such that C=AB.
Update : 2025-03-07 Size : 2kb Publisher : hussam
[Algorithm] gauss-jakobi DL : 0: SOLVING A LINEAR MATRIX SYSTEM AX=B with Gauss Jordan Method
Update : 2025-03-07 Size : 4kb Publisher : hussam
[Mathimatics-Numerical algorithms] Gaussian Elimination DL : 0: Gauss matrix elimination (var codes)
Update : 2025-03-07 Size : 3kb Publisher : esenaj
[matlab] Gauss消元求逆_matlab DL : 0: 通过高斯消元法计算矩阵的逆，尤其是稀疏矩阵(computer the inverse of the matrix by Gauss)
Update : 2025-03-07 Size : 5kb Publisher : userJie

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