搜索资源列表
homework4
- 题：用Jacobi和Gauss-Seidel方法解线性方程组Ax=b-Title: The Jacobi and Gauss-Seidel method to solve linear equations Ax = b
cc
- 自己用编的高斯消去法解线形方程组，简单易懂，希望对各位有用-Their use of C plus plus for the Gaussian elimination solution of linear equations, easy to read, in the hope that useful
maseidel
- 用Gauss-Seidel迭代法解线性方程组Ax=b， A为系数矩阵，b为右端向量-Using Gauss-Seidel iteration method for solving linear equations Ax = b, A as the coefficient matrix, b is the right end of the vector
majacobi
- 用Jacobi迭代法解线性方程组Ax=b，A为系数矩阵，b为右端向量-Solution using Jacobi iterative method of linear equations Ax = b, A as the coefficient matrix, b is the right end of the vector
gaoshixiaoyuan
- 本程序运用高斯消元法，解决复杂的线性方程组解的问题。-This procedure using Gauss elimination to solve complex linear equations solution of the problem.
fushufangcheng
- 本程序能够求系数是复数的线性方程组的解，采用的是高斯消元法。-This program can demand coefficient is complex linear equations, using the Gauss elimination method.
Function
- 用于解齐次线性方程组和非齐次线性方程组 用高斯消元法做的，用一个类完成-homogeneous linear equations and system of non-homogeneous linear equations
Gauss_row-_iaoqu
- 列主元Gauss消去法解线性方程组，可修改最大值-Out the main element Gauss elimination method for solving linear equations, can modify the maximum
SOR
- 逐次超松驰迭代法(Successive Over Relaxation Me thod,简称SOR方法)是高斯—塞德尔方法的一种加速方法，是解大型稀疏矩阵方程组的有效方法之一，它具有计算公式简单，程序设计容易,占用计算机内存较少等优点,但需要较好的加速因子(即最佳松驰因子).下面我们首先说说松驰一词的含意,再利用它来解释雅可比迭代法与高斯—塞德尔迭代法,最后给出逐次超松驰迭代法的推算公式和收敛性条件.-Successive over relaxation iteration method (Su
a
- 解线性代数方程组的雅克比迭代法，一段小程序，解线性代数方程组-Solution of linear algebraic equations of the Jacobi iterative method, a small program for solving linear algebraic equations
Jacobi
- 本程序根据Jacobi迭代法求解线性方程组的数值解，可根据误差限得到精度较高的解！-This procedure according to Jacobi iterative method for solving linear equations of the numerical solution can be obtained under the high precision error limit of the solution!
Guass_seidel
- 高斯-赛德尔法解线性方程组，一般解法和矩阵法MATLAB程序-Gauss- Seidel method for solving linear equations, the general method and matrix method MATLAB program
cramer
- 利用克拉默法则设计的算法解任意阶的线性方程组，使用时先输入未知数的个数。-Using Cramer rule designed algorithm for solving linear equations of any order, using the number of unknowns when you first enter.
fangcheng
- 常用的各种解线性方程组的各种算法集合，已用C++编制成相应代码，只要编译即可使用。-C formulate
Runge-Kutta-4
- 这个程序是利用追赶法解三对角方程组的过程的数值解法程序。-This program is the use of catch-up Solving tridiagonal equations Numerical solution procedure.
gaosiliezhuyuanxiaoqu
- 实现高斯列主元消去，用于解任意阶的线性方程组-To achieve Gaussian elimination pivot column for the solution of linear equations of arbitrary order
gaosixiaoqu
- 解任意阶的线性方程组，通过行列变换得到上三角矩阵-Solution of linear equations of arbitrary order, through the ranks of transformation to be upper triangular matrix
xuanzhuyuanduliteer
- 对任意阶线性方程组进行独立特尔选主元分解，并解出未知数-Of linear equations of arbitrary order to conduct an independent Ritter election PCA decomposition, and solution out of unknowns
111
- Gauss顺序消去法与Gauss列主元消去法是计算机上常用来求解线性方程组的一种直接的方法。就是在不考虑舍入误差的情况下，经过有限步的四则运算可以得到线性方程组的准确解的一类方法。--suanfa
feixianxing
- 解线性方程组的迭代法 【实验内容】对实验四所列目的和意义的线性方程组，试分别选用Jacobi 迭代法，Gauss-Seidel迭代法和SOR方法计算其解。-Solving linear equations of the iteration method 【Content】 experimental four experiments listed in the purpose and significance of the linear equations, test were selec