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Part_2_C_programmes
- 程序总结2 改进欧拉法|高斯消去法|简单迭代法|列主元元素消元|龙贝格算法|龙格库塔方法|牛顿插值多项式-procedures to improve Euler France | Gaussian Elimination | simple iteration | out the main elements Consumers billion yuan | Romberg Algorithm | Runge Kutta method | Newton polynomial interpolatio
numerical_analysis
- 在程序设计部分主要讨论了在读写函数表达式时，词法分析与语法分析的C＋＋实现方法，这也正是本程序编写的难点与重点。之后介绍了复化求积法和Romberg求积法的编写步骤及方法以及数值积分的实现方法。-in the process of discussing some of the major functions of the reader expression, lexical analysis and parsing of C + + methods, which is precisely wha
Csharpshuzhijishuan
- C#编写的数值计算方法，线性插值，龙贝格算法，《C#数值计算方法》的配套书-C# prepared by numerical method, linear interpolation, Romberg Algorithm, " C# Numerical Calculation Method" book package
the-codes-of-C-about-important-algorithms
- 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，牛顿迭代，牛顿-科特斯，雅克比，秦九昭，幂法，高斯塞德尔-10 key algorithm C language source code: Lagrange, Newton interpolation, Gaussian, Romberg, Newton, Newton- Cortez, Jacobi, Qinjiu Zhao, power method, high Sisedeer
longbeigeshiyan
- 简介龙贝格求积公式也称为逐次分半加速法。它是在梯形公式、辛卜生公式和柯特斯公式之间的关系的基础上，构造出一种加速计算积分的方法。-Introduction Romberg quadrature formula is also known as successive half acceleration method. It is the trapezoidal formula, formulas and Cotes formulas Xinbo students based on the rela
Romberg-integral-method
- Romberg积分通常要求被积函数在积分区间上没有奇点。-Usually require Romberg integral integrand no singularity in the integral interval.