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shuzhifenxi
- 数值分析（高斯法、高斯——赛德尔法、牛顿法）-Numerical analysis (Gaussian method, Gauss- Seidel method, Newton method)
interpolation
- matlab各种插值算法应用实例,包括：拉格朗日插值、艾特肯插值法、牛顿插值法、 高斯插值法、 埃尔米特插值法、 分段埃尔米特插值法、样条插值、有理分式插值法、分片双线性插值、二元三点拉格朗日插值及分片双三次埃尔米特插值-a variety of interpolation algorithm matlab application examples include: Lagrange interpolation, Aitken interpolation, Newton interpolatio
NumericalAnalysis
- 用JAVA编写的一个界面程序，实现了二分法、牛顿法、高斯法、SOR迭代法、三角分解法、三次样条插值曲线、曲线拟合的最小二乘法、数值积分Romberg算法、常微分方程的初值解法 改进Euler法、矩阵的特征值和特征向量 反幂法-An interface with a JAVA program written to achieve a dichotomy, Newton method, Gauss law, SOR iteration method, triangular decomposition
CalculationAlgorithm
- Gauss,加速迭代,拉格朗日插值法,龙贝格算法,牛顿迭代算法，梯形法积分，自适应梯形公式-Gauss, to accelerate the iteration, the Lagrange interpolation method, Romberg algorithm, Newton algorithm, trapezoidal integration method, adaptive trapezoid formula
shuzhifenximatlab
- 用matlab解决一些数值分析中常用的算法，如牛顿法、gauss、romberg等-Using matlab to solve some numerical analysis of commonly used algorithms, such as Newton method, gauss, romberg, etc.
Numericalanalysis
- Numerical analysis （Gauss、Bisection、jacobi、Lagrange、Newton、powermethod等）-Numerical analysis (Gauss, Bisection, jacobi, Lagrange, Newton, powermethod, etc.)
spgs
- 用途：利用二分法快速求解非线性方程f(x) = 0； 用向量形式（普通存储格式）的Gauss-Seidel迭代解线性方程组Ax=b；Newton迭代法解非线性方程f(x) = 0；用分量形式的SOR迭代解线性方程组Ax=b；用向量（稀疏存储）形式的Gauss-Seidel迭代解线性方程组Ax=b -Purposes: the use of dichotomy quickly solving nonlinear equations f (x) = 0 with vector form o
C12
- 10个重要的算法C语言实现源代码：拉格朗日，牛顿插值，高斯，龙贝格 -10 important algorithm C language source code: Lagrange, Newton' s interpolation, Gauss, 10 important Romberg algorithm C language source code: Lagrange, Newton' s interpolation, Gauss, Long Berg
shuzhifenxichazhi
- 该算法集集中了数值分析当中几乎所有的插值算法，如牛顿法，艾特肯法，高斯法，样条函数法等，均在MATLAB（R2006@）中运行通过了。-The algorithm sets a numerical analysis which focused on almost all the interpolation algorithms, such as Newton' s law, Aitken law, Gauss law, such as spline function method, are
jisuanfangfa
- 用Vc++语言实现拉格朗日插值、牛顿插值、 复化Simpson公式、龙贝格公式、牛顿迭代法、高斯列主元消去法、Seidel 迭代法-Vc++ language with the realization of the Lagrange interpolation, Newton interpolation, Complex formula of Simpson, Romberg formula, Newton iteration, Gauss elimination method
djhsajdh
- Gauss 消元法 — 不选主元 Gauss 消元法 — 列选主元. 插值法 lagrange .cpp 插值法 lagrange .cpp 二分法.txt 二分法和简单迭代法以及埃特金.txt 复化辛卜生公式.txt快速弦截法 gauss-seidel选代.txt牛顿迭代法.txt-Gauss elimination method- do not choose the principal component Gauss elimination method- principal c
jisuanfangfa
- 计算方法的七个典型程序。全部都有。拉格朗日插值.cpp 二分法.cpp 高斯.cpp 高斯-赛德尔.cpp 龙贝格.cpp 龙格库塔.cpp 牛顿迭代.c-Method of calculation of the seven typical program. All of them. Lagrange interpolation. Cpp dichotomy. Cpp Gaussian. Cpp Gauss- Seidel. Cpp Rhomberg. Cpp Runge-Kutta. Cpp
FDP
- Newton and gauss load flow for use with power generation and control
ji-suan-fang-fa-shiyan
- 计算方法实验：包括高斯迭代和牛顿下山法；1、用Gauss - Seidel 迭代法求解方程组 10x1-x2-2x3=7.2 -x1+10x2-2x3=8.3 -x1-x2=5x3 输入：系数矩阵A，最大迭代次数N，初始向量，误差限e 输出：解向量 2、用牛顿下山法解方程 x*x*x-x*x-1=0（初值为0.6） 输入：初值，误差限，迭代最大次数，下山最大次数 输出：近似根各步下山因子。-Experimental method: includ
ShuZhiSuanFa
- 数值分析中常用的经典算法，包括最小二乘、牛顿、高斯、龙贝格、拉格朗日、欧拉等算法的集合。-Commonly used in classical numerical analysis algorithms, including least squares, Newton, Gauss, Romberg, Lagrange, Euler and other collection algorithms.
calculation
- 典型数值计算方法。包括：经典四阶龙格库塔法、高斯列主元法、牛顿法、龙贝格、三次样条插值算法、M次多项式曲线拟合、二分法、不动点法、霍纳法、牛顿-拉弗森迭代等十项典型算法的算法流程及C源代码和例子。-Typical numerical calculation. Include: classical fourth order Runge-Kutta method, Gauss main-element method, Newton method, Romberg, cubic spline inte
jisuanfangfa
- 计算方法程序：三次拉格朗日插值、牛顿插值、复化梯形积分、复化Simpson积分、高斯列主元消去法、LU分解法-Calculation procedure: three Lagrange interpolation, Newton interpolation, complex trapezoidal integration, complex integration of Simpson, principal component elimination method Gauss column, LU
numerical
- Numerical program on Newton’s forward difference formulae, the use of Sterling formulae & the use of Newton’s backward difference formulae combindly, Trapezoidal rule, Gauss-Seidal method, Jacobi method.-Numerical program on Newton’s forward differen
111
- 非线性数值分析 牛顿迭代法、Gauss-Seideil迭代法以及SOR矩阵分解-Numerical analysis of nonlinear Newton iteration, Gauss-Seideil SOR iteration method and the matrix factorization
Interpolating-polynomial-functional
- 各个函数的功能分别为求已知数据点的Lauguage,Akten,Newton,Gauss函数的插值多项式。-The function of each functional is how to caltulate the known numbers Lauguage,Akten,Newton,Gauss interpolation polynomials.