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龙格-库塔法是数值计算的重要方法
本例子简明扼要,浅显好懂-Runge - Kutta numerical method is an important method to the example of concise and simple to understand
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Runge-Kutta-Fehlberg method
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1、用欧拉法、四阶龙格库塔法进行插值计算,求解微分方程。(压缩包内的两个小程序)
2、面向微分方程的仿真程序包。(压缩包内的大程序,ALL OF THE PROGRAM.for)
大程序中又增加了变长的龙格库塔运算方法。-1, using Euler, fourth-order Runge-Kutta method for interpolation, solving differential equations. (Compressed within the two small pro
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用于CFD的,二维WENO格式的求解器,NS方程,二阶龙格库塔方法。-2D solver for NS equation using WENO method, 2 order Runge-kutta mehtod.
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采用四阶龙格——库塔算法,应用MATLAB编写的常微分方程、偏微分方程求解算法及界面。
关键词:gui,ode,pde,difference method, runge kutta,euler,heun
MATLAB版本:7.0 (R14)-EULER.m HEUN.m Rk4.M implement euler heun and runge kutta fourth order to solve ODE VANDERPOLODE.m LOGISTICOODE.m PREDAPREDA
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runge-kutta算法,解决常微分方程初值问题-runge-kutta method to solve ordinary differential equations initial value problem
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(有源代码)数值分析作业,本文主要包括两个部分,第一部分是常微分方程(ODE)的三个实验题,第二部分是有关的拓展讨论,包括高阶常微分的求解和边值问题的求解(BVP).文中的算法和算例都是基于Matlab计算的.ODE问题从刚性(STIFFNESS)来看分为非刚性的问题和刚性的问题,刚性问题(如大系数的VDP方程)用通常的方法如ODE45来求解,效率会很低,用ODE15S等,则效率会高多了.而通常的非刚性问题,用ODE45来求解会有很好的效果.从阶次来看可以分为高阶微分方程和一阶常微分方程,高阶的
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四阶龙格库达法求解微分方程组,数学计算常用的工具方法-Fourth-order Runge Treasury method of differential equations, mathematical tools commonly used method of calculation
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solve the Vanderpol equation using Runge-Kutta-Gill method
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integral solving with runge kutta method
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Fifth-order/Sixth-order Runge-Kutta-Verner variable step-size method
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四阶龙格库塔法的Mathematica的代码,代码透明,方便用户修改。-Fourth-order Runge-Kutta method of the Mathematica code, code transparency, user-friendly changes.
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四阶龙哥库塔方法求解一阶微分方程的数值解法,能自定义迭代步数和迭代精度,非常适合于计算方法的初学者。-Long Ge Kuta fourth-order methods for a numerical solution of differential equations can be customized and iterative iterations precision calculation method is suitable for beginners
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分别利用经典Runge-Kutta法和三步三阶显式Adams方法,求初值问题-Respectively, the classical three-step Runge-Kutta method and third-order explicit Adams method, find the initial value problem
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Runge Kutta 算法的实现 作业 参考答案 基本龙格库塔法的算法实现与验证
龙格库塔法的材料 书籍-Runge Kutta algorithm to achieve job reference answer basic Runge-Kutta method of Runge-Kutta algorithm and verification of the material law books
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This is 3rd order Runge-Kutta method written with Matlab.
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Then it is solved with Runge-Kutta method
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数值计算的一系列方法的C程序实现(包括二分法、复合梯度法、牛顿下山法、龙格库塔法等主流方法)-The numerical calculation method of the C program (including the the mainstream dichotomy composite gradient method, Newton downhill method, Runge-Kutta method method)
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三、四阶龙格库塔算法编程方法,matlab自带效果类似,仅供参考-Third, fourth-order Runge-Kutta algorithm programming method, similar to the effect matlab comes for reference only
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基于四级四阶龙格库塔方法的航天器交会对接问题求解(Solving the problem of spacecraft rendezvous and docking based on the four stage and four order Runge Kutta method)
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