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Search - matrixinverse - List
[
Windows Develop
]
MatrixInverse
DL : 0
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.
Update
: 2008-10-13
Size
: 2.46kb
Publisher
:
sylivian
[
Mathimatics-Numerical algorithms
]
MatrixInverse
DL : 0
C语言实现复数型矩阵求逆 -C language plural-matrix inversion C language plural-matrix inversion
Update
: 2008-10-13
Size
: 9.48kb
Publisher
:
张磊
[
assembly language
]
MatrixInverse
DL : 0
矩阵运算程序,方阵求逆 写一个程序实现N》3阶矩阵的求逆运算
Update
: 2008-10-13
Size
: 1.22kb
Publisher
:
常
[
Windows Develop
]
MatrixInverse
DL : 0
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.
Update
: 2025-02-17
Size
: 2kb
Publisher
:
[
Mathimatics-Numerical algorithms
]
MatrixInverse
DL : 0
C语言实现复数型矩阵求逆 -C language plural-matrix inversion C language plural-matrix inversion
Update
: 2025-02-17
Size
: 9kb
Publisher
:
张磊
[
assembly language
]
MatrixInverse
DL : 0
矩阵运算程序,方阵求逆 写一个程序实现N》3阶矩阵的求逆运算-Matrix calculation procedures, matrix inverse to write a program to achieve N 3-order matrix inverse operation
Update
: 2025-02-17
Size
: 1kb
Publisher
:
常
[
Algorithm
]
matrixinverse
DL : 0
通过CSharp写的关于矩阵求逆的程序,希望对大家有用哈-this is a code about Matrix inverse, I refer to Qinghua C language programe book and use CSharp finish it.
Update
: 2025-02-17
Size
: 4kb
Publisher
:
梁明
[
Special Effects
]
MatrixInverse
DL : 0
求逆矩阵算法,输入原矩阵、维数以及允许误差,输出其逆矩阵-MatrixInverse
Update
: 2025-02-17
Size
: 1kb
Publisher
:
Jane
[
Algorithm
]
matrixInverse
DL : 0
基于CUDA的高维矩阵运算3,计算机毕业设计-CUDA-based operator of high-dimensional matrix 3, the design of computer graduates
Update
: 2025-02-17
Size
: 400kb
Publisher
:
范吴斌
[
Algorithm
]
MatrixInverse
DL : 0
Update
: 2025-02-17
Size
: 1kb
Publisher
:
brucezhang
[
Other
]
MatrixInverse
DL : 0
用C语言来实现工程上常见的复数矩阵的逆问题。-Use the C language to implement common complex matrix inverse problem in the projects.
Update
: 2025-02-17
Size
: 9kb
Publisher
:
王雪
[
Algorithm
]
MatrixInverse
DL : 0
矩阵求逆 :一个简单的小例子常用于普通计算。-matrix inverse :a simple instance for common compute
Update
: 2025-02-17
Size
: 1kb
Publisher
:
Rogerchen
[
Algorithm
]
MatrixInverse
DL : 0
使用数组实现矩阵的求逆运算。 该算法运算简单,速度快-Achieved using an array matrix inversion. The arithmetic is simple, fast
Update
: 2025-02-17
Size
: 5kb
Publisher
:
张学真
[
Algorithm
]
matrixinverse
DL : 0
calculate the inverse of matrix
Update
: 2025-02-17
Size
: 1kb
Publisher
:
wangxiaoming
[
Algorithm
]
matrix
DL : 0
//--显示矩阵,形参m为行,n为列 void MatrixDisplay(double *A,int m,int n) //--求矩阵转置,形参m为行,n为列,A转置后存为B void MatrixInverse(double *A,double *B, int m,int n) //--求矩阵相乘,A矩阵为[m,p],B矩阵为[p,n],C为[m,n] void MatrixMultiply(double *A,double *B,double *C ,int m,int p,int n) //--求矩阵行列式 double MatrixDet(double *A,int m) //--求矩阵逆,求A的逆矩阵C void MatrixInv(double *A,double *C, int m) //--求矩阵相加,A矩阵为[m,n],B矩阵为[m,n],C为[m,n] void Maxtrix_add(double *A, double *B, double *C, int m, int n) //--求矩阵相减,A矩阵为[m,n],B矩阵为[m,n],C为[m,n] void Maxtrix_sub(double *A, double *B, double *C, int m, int n) -/ /- Display matrix, the parameter m for the line, n is the column void MatrixDisplay (double* A, int m, int n) //- transpose a matrix, the row parameter m, n for the column, A transposed after the save B void MatrixInverse (double* A, double* B, int m, int n) //- Matrix multiplication, A matrix [m, p], B matrix [p, n] , C is [m, n] void MatrixMultiply (double* A, double* B, double* C, int m, int p, int n) //- Matrix determinant double MatrixDet (double* A, int m ) //- For the matrix inverse, find the inverse matrix of A, C void MatrixInv (double* A, double* C, int m) //- add a matrix, A matrix [m, n], B matrix [m, n], C is [m, n] void Maxtrix_add (double* A, double* B, double* C, int m, int n) //- Matrix subtraction, A matrix is [ m, n], B matrix [m, n], C is [m, n] void Maxtrix_sub (double* A, double* B, double* C, int m, int n)
Update
: 2025-02-17
Size
: 2kb
Publisher
:
heu
[
Internet-Network
]
matrixinverse
DL : 0
Matrix Inverse Programming in c-Matrix Inverse Programming in cpp
Update
: 2025-02-17
Size
: 1kb
Publisher
:
rasu
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