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numerical-analysis
- 数值计算方法，包括高斯法解线性方程组，观察龙格库塔现象，非线性方程的迭代求解，都是自己编程写的，Matlab语言，数值分析课的大作业-Numerical methods, including the Gauss method for solving linear equations, Runge-Kutta observed phenomenon, iterative solving nonlinear equations are written in their own programming
CNC-GPU-CUDA_src_bin_examples
- GPU并行求解系数矩阵为稀疏矩阵的线性方程组-GPU parella sparse linear equations solver
C1
- LU,GAUSS,SOS等求解线性方程组的Fortran程序-LU, GAUSS, SOS solving linear equations, etc. Fortran program
gaus
- 使用高斯消去法求解线性方程组，可用于有限元节点位移的求解-Solving linear equations using Gaussian elimination, it can be used to solve the finite element nodal displacement
chaos--seidel--jacobi--lnback--ode
- 该程序包包含五个代码，均用matlab编写，内容分别是混沌动力系统中，logistics函数随参数a变化周期收敛图像；以及seidel，jacobi两种迭代法求解线性方程组；以及常微分方程求解乒乓球运动轨迹；以及用newton向后插值法估计lnx函数值的源文件。-This package contains five codes are written in matlab, the contents are chaotic dynamical systems, logistics function
Gauss_Seidel_iterative
- 利用G_S迭代的方法求解线性方程组， x(1,1)=(b(1,1)-A(1,2:n)*x0(2:n,1))/A(1,1) -G-S iterative method for solving algebraic equations ， x(1,1)=(b(1,1)-A(1,2:n)*x0(2:n,1))/A(1,1)
solve_linear_equation
- matlab多种方法求解线性方程组，都是网上的一些方法，不过改成了matlab语言，方便学习。-matlab a variety of methods for solving linear equations, are some of the ways the Internet, but changed matlab language, to facilitate learning.
numerical-algebra
- 一些经典的线性方程组(AX=b)的求解方法，如列主元Gauss消去、Gauss-Seidal迭代等-Some classical linear equations (AX = b) solving methods, such as column PCA Gauss elimination, Gauss-Seidal iteration, etc.
Choleskyfenjie
- 利用Cholesky分解方法求解线性方程组，具有快速的特点-Use Cholesky decomposition method for solving linear equations with fast characteristics
gaijinCholeskyfenjie
- 利用改进的Cholesky分解方法求解线性方程组，具有快速的特点-The improved Cholesky decomposition method for solving linear equations with fast characteristics
PED_1DIM
- 一维抛物线偏微分方程数值解法,用追赶法解线性方程组（附图及matlab程序）,g-s迭代法求解线性方程组（附图及matlab程序）-Doc and Matlab code for PED
SolveLinearEqutations
- 全选主元高斯-约当消去法求解稀疏线性方程组 输入参数a[]系数矩阵，n线性方程阶数，b[]右端项 输出参数b[]方程组的解 返回值 ： 1求解成功 0求解失败-Select the main element Gauss- Jordan elimination method for solving sparse linear equations Input parameters a [] coefficient matrix, n order linear equations, b
EquationSolve
- 高斯消元法求解线性方程组，语言采用c++,开发平台.net2003-Gauss elimination
gaosi
- 用fortran编写，利用高斯消去法求解线性方程组-Fortran write with the use of Gaussian elimination for solving linear equations
Gauss-zhuyuan
- 采用高斯主元消去法求解线性方程组的数值解-Gaussian elimination method for solving the main element numerical solution of linear equations
gausseliminatetosolvelinearequation
- 高斯消元法求解线性方程组，fortran源代码编辑-gauss eliminate to solve lineare quation
Guss
- 高斯消去法写成的类的头文件，可被主函数include使用，用于求解线性方程组-Gaussian elimination written class header file, include the main function can be used for solving linear equations
cx
- 在科学与工程计算中，经常遇到求解非线性方程组的问题；非线性方程组在收敛速度及收敛性比线性方程组要差，特别对于非凸的非线性方程组，其求解更是困难。下面简要介绍非线性方程组的三种解法——牛顿法、拟牛顿法、同伦算法，分析三种解法的适用性，并附Matlab原程序。-Scientific and engineering computing, often encounter the problem of solving nonlinear equations speed of convergence of
TFMQR
- TFQMR算法求解线性方程组Fortran程序 要求：矩阵非奇异-TFQMR algorithm for solving linear equations Fortran program requirements: a non-singular matrix
Cholesky
- 数值分析，改进平方根法求解高阶线性方程组-Numerical Analysis, Improved Square Root Method for Solving Linear Equations of Higher Order