Description: Using Jacobi method and Gauss-Seidel iterative methods to solve the following system
The required precision is =0.00001, and the maximum iteration number N=25. Compare the number of iterations and the convergence of these two methods
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Size: 78848 |
Author:吕鹏 |
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Description: 数值分析实验报告!包含多个实验!
实验一 非线性方程求根
实验二 线性代数方程组的解法
--------列主元Gauss消元法
实验三 线性代数方程组的解法
——Gauss-Seidel迭代法等-Numerical Analysis of the experimental report! Contains more than one experiment! Experiment 1 Experiment 2 roots of nonlinear equations of linear algebraic equations the solution out PCA Gauss elimination method experiment trilinear solution of algebraic equations- Gauss-Seidel iteration method, such as Platform: |
Size: 39936 |
Author:geoshion |
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Description: 用有限差分法来解偏微分方程,采用高斯——赛德尔迭代方法,并用前后两次迭代差的矩阵的无穷范数作为是否停止迭代的依据。-Using finite difference method to solve partial differential equations, using Gauss- Seidel iterative methods, and poor before and after the two iterations of the infinite matrix norm as the basis of whether or not to stop iteration. Platform: |
Size: 1024 |
Author:LGE |
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Description: 高斯-赛德尔迭代计算方法是在计算第一个方程函数得到第一个自变量后,吧自变量更新进入第二个方程计算。-Gauss- Seidel iteration method is to function in the calculation of the first equation obtained after the first argument, it updates the independent variables into the second equation. Platform: |
Size: 1024 |
Author:jiaoyuwei |
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Description: 利用Matlab 实现求解方程组的 Jacobi 迭代法;
利用Matlab 实现求解方程组的 Gauss-Seidel 迭代法;
利用编制的算法求解给定的线性方程组;
-Matlab Jacobi iterative method for solving equations
Use of Matlab for solving the equations of Gauss-Seidel iteration method
The preparation of the algorithm for solving linear equations given Platform: |
Size: 60416 |
Author:jenny |
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Description: Jacobi迭代法和Gauss-Seidel迭代法求解线性方程组,matlab语言编程。-Jacobi iteration method and Gauss-Seidel iteration method for solving linear equations, using the Matlab programming language. Platform: |
Size: 5120 |
Author:涉水灯盏 |
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Description: The Gauss-Seidel technique is intuitive and easy to use on large or small problems. However,
you should beware that the convergence tolerance must be carefully selected. Because the
convergence criterion is based on the error between iterations, the same convergence criteria may
lead to very different results. The direct solution technique presented in Section 2.6.2 is
generally preferred over an iterative technique like Gauss-Seidel iteration if a tool such as
MATLAB that provides a computationally efficient means of solving sparse matrices is
available. Platform: |
Size: 489472 |
Author:Danny |
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Description: Jacobi迭代法和Gauss-Seidel迭代法Matlab程序,可用于求解线性方程组-Jacobi iteration method and Gauss- Seidel iterative method Matlab procedures, can be used to solve the linear system of equations Platform: |
Size: 20480 |
Author:clh |
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Description: LINEAR SYSTEMS AND GAUSSIAN ELIMINATION
THE LU FACTORIZATION
Gauss-Seidel iteration
SOR (successive over-relaxation) iteration Platform: |
Size: 2048 |
Author:Penny |
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