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nm.rar
- 求逆矩阵
稀疏矩阵计算器
- 用三元组表示稀疏矩阵,可以转置 加法,减法,乘法,求逆。- With three Yuan groups expressed the sparse matrix, may transpose the addition, the subtraction, the multiplication, asks to go against.
矩阵操作
- 线性代数中的矩阵求逆的问题,使用此算法可以简化矩阵的操作。-linear algebra of matrix inversion, the use of this algorithm can be simplified matrix operation.
矩阵运算的程序
- 本程序能完成矩阵的输入,输出。方阵的乘法,方阵的求逆,矩阵的求专置等的运算。-this procedure can be completed matrix of input and output. The matrix multiplication, the matrix inversion and matrix specifically for the home, such as arithmetic.
MatrixInverse
- 这是一个非常好的利用LU分解法求逆矩阵的程序,其中的Pivot是很好的。-This is a very good use of LU decomposition of the matrix inversion process, the Pivot is very good.
MatrixModule
- 常用的矩阵计算,包括求行列式、求逆矩阵等等,类容较全-common matrix, which includes seeking determinant, matrix inversion, etc., over all types of capacity
BCINV
- 复数求逆矩阵,复数矩阵求逆矩阵,fortran子程序,求解精度高稳定,适合大矩阵计算
MatrixAndXmathlib
- 矩阵和初等几何常用算法,包括高斯-约当法求逆矩阵、用乔里斯基分解法求对称正定阵的线性方程组等等的源代码
matcal
- 这是一个用opencv求逆矩阵的程序
matrix1
- 用matlab实现高斯—若当算法求逆矩阵
minvbyGRE
- 用greville方法求逆矩阵,稍加改动可求广义逆矩阵
qiunijuzhen
- 自己编的求逆矩阵的小程序,情大家多多指教
求逆阵
- 202用列主元消取法解线性方程 ***********★*******★********★************ 一.功能 当线性方程组有唯一解时求其解 。 二.算法简介消元过程,设方程组为 Ax=b (1)公式(1)有增广矩阵 a11 a12….a1n b1 a21 a22…a2n b2 (A,B)= ………………. an1 an2…ann bn-out with the main 202 yuan Consumers copyin
MatrixBase
- 矩阵运算,包括求逆矩阵,扩展矩阵等多项运算功能
矩阵计算器
- 用于计算矩阵的一个小程序,除四则运算之外,还有矩阵化简,求逆等功能。(In addition to four operations, a small program for calculating the matrix has the functions of Matrix Simplification and inversion.)
Symmetric Matrix Inversion Method
- 用于矩阵的求逆,仅限于实对称正定矩阵的求逆(The inverse of real symmetric positive definite matrix)
juzhen
- 内容为C语言实现的矩阵求逆子函数,矩阵乘法子函数,加法,减法子函数,矩阵转置子函数(Including a.C file content for the C language matrix for inverse function)
模二求逆程序
- 矩阵的求逆C语言程序,仅适用于模二运算。(The inverse C language program of matrix, module two operation.)
矩阵求逆的几种方法总结
- 列举了几种对矩阵进行求逆的方法,用于之后的间接采样。(Several methods for inverting the matrix are listed for subsequent indirect sampling.)
两种方法矩阵求逆
- 采用矩阵逆定义法求矩阵逆,采用高斯消去法求矩阵逆。(The matrix inverse is used to find the matrix inverse, and the Gaussian elimination method is used to find the matrix inverse.)