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Matrix
- 本程序能完成矩阵的输入、输出。具有相同行数和列数的矩阵间的加法、减法。符合矩阵乘法规则要求的矩阵间的乘法。方阵间的除法,方阵的求逆。矩阵的求转置矩阵等功能。-This procedure can complete matrix input and output. With the same number of rows and columns between the matrix addition, subtraction. Meet the requirements of the rules
juzheng
- 关于矩阵乘法一些相关的资料,比如概念。具体例子-About matrix of data
adjust
- 间接平差程序,包括矩阵乘法,求逆、转置等,用c程序实验,请参考-Indirect adjustment procedures, including matrix multiplication, inverse, transpose, etc. Experiment with c program, please refer to
Matrix_Mul_limited
- Cuda简单的矩阵乘法程序,用于cuda初学者参考用-Cuda simple matrix multiplication program for beginners reference cuda
Decomposition_QR
- QR分解法是三种将矩阵分解的方式之一。这种方式,把矩阵分解成一个正交矩阵与一个上三角矩阵的积。QR 分解经常用来解线性最小二乘法问题。QR 分解也是特定特征值算法即QR算法的基础。-QR decomposition are the three ways of decomposition of the matrix. In this way, the matrix decomposition into an orthogonal matrix and an upper triangular mat
dynamic-planning
- 给定n个矩阵{A1,A2,…,An},其中Ai与Ai+1是可乘的,i=1,2,…,n-1。考察这n个矩阵的连乘积A1A2…An。由于矩阵乘法满足结合律,故计算矩阵的连乘积可以有许多不同的计算次序,这种计算次序可以用加括号的方式来确定。-Given n matrices {A1, A2, ..., An}, where Ai and Ai+1 is a mere of, i = 1,2, ..., n-1. Study the n matrix with the product A1A2 ...
STRASSEN
- 矩阵乘法是线性代数中最常见的运算之一,它在数值计算中有广泛的应用。若A和B是2个n×n的矩阵,则它们的乘积C=AB同样是一个n×n的矩阵-Matrix multiplication is linear algebra is the most common operation, it is one of the numerical calculation is widely used. If A and B is 2 n* n matrix, then their product C = AB i
Matrix-multiplication-using-MPI
- 基于C语言的,在大型并行机上使用MPI实现矩阵乘法-Matrix multiplication using MPI implementations
matrix-multiplication-based-OpenMp-
- 基于C语言的,在共享内存的并行机上使用OpenMP并行环境实现矩阵乘法-C-based, shared memory parallelism using OpenMP on a parallel machine environment to achieve the matrix multiplication
Matrix-multiplication-problems-with
- 给定n个矩阵{A1,A2,…,An},其中Ai与Ai+1是可乘的,i=1,2,…,n-1。要算出这n个矩阵的连乘积A1A2…An。由于矩阵乘法满足结合律,故计算矩阵的连乘积可以有许多不同的计算次序。这种计算次序可以用加括号的方式来确定。若一个矩阵连乘积的计算次序完全确定,也就是说该连乘积已完全加括号,则可以依此次序反复调用2个矩阵相乘的标准算法计算出矩阵连乘积。本文的功能是采用动态规划算法,给出矩阵的一种最优的加括号方式,是计算量最小。-Given n matrices {A1, A2, ...
mpicannon
- 矩阵乘法并行计算的connon算法,fortran语言-Parallel computing connon matrix multiplication algorithm, fortran language
mac_opencv
- 利用opencv对矩阵进行的运算操作等,可以产生服从均匀分布的随机矩阵,也可以产生服从正态分布的随机矩阵,有矩阵乘法,加法,除法等,非常方便,可以直接拿来用的。-Using opencv on computing matrix operations, etc., can produce uniformly distributed random matrix, can also produce a normal distribution of random matrices, a matrix m
matrix-multiplication
- 该文件内的源代码,实现矩阵乘法的高速算法,效率应该不错的-The file' s source code, to achieve high-speed matrix multiplication algorithm, efficiency should be good
parallel
- 本程序是简单的矩阵乘法的并行计算实现,实现了均衡分配。-The procedure is simple matrix multiplication parallel computing to achieve, to achieve a balanced distribution.
mofang
- Java编写的网页版魔方游戏,编译后生成.class文件,然后用HTML去调用,不过运行时候需要你的浏览器安装有运行Class的插件。Java源代码实现部分,比较有意思,也具参考性。像坐标控制、旋转矩阵、定时器、生成图像、数据初始化、矩阵乘法、坐标旋转、判断是否是顺时针方向排列、鼠标按下、放开时的动作等,都可在本源码中得以体现。-Written in Java web game cube version, compiler generated. Class files, then use HTM
Numerical-Source
- 数值计算的变成源码,包含矩阵加减、向量运算,矩阵乘法等-Into a numerical code, including matrix addition and subtraction, vector operations, matrix multiplication, etc.
straseen-2
- 使用c++实现了strassen算法,既8阶矩阵乘法。-Use c++ implementation of strassen algorithm, both 8-order matrix multiplication.
Strass
- Strassen矩阵乘法 分治法 矩阵乘法 时间复杂度O(n^2.81)-Strassen matrix multiplication, divide and conquer matrix multiplication time complexity O (n ^ 2.81)
MatrixMultiply
- 自动构建随机矩阵进行普通矩阵乘法和Strassen矩阵乘法.运算完成后会将两种算法的结果进行比较,并且会输出两种算法各自花费的时间.-Automatically build a random matrix ordinary matrix multiplication and Strassen matrix multiplication. Operation is completed the results will compare the two algorithms, and outputs
Martirx
- 矩阵乘法,输入两个矩阵的每一个元素,输出相乘后的结果-Matrix multiplier, input two matrices for each element, the result of multiplying the output