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常微分方程初值问题的数值解法
- 常微分方程初值问题的数值解法：Euler方法、 Runge-Kutta方法、线性多步法、预测-校正法、 等。-Ordinary Differential Problems Numerical Solution : Euler's method, Runge - Kutta method, linear multi-step forecast-correction method, etc.
四种方法求积分
- 四种方法求积分：runge-kutta法，crank_nicolson法，adams法，ab4-am4法，改进型ab4-am4法-four methods for ranking : Runge - Kutta method, crank_nicolson, adams, ab4 - am4, improved ab4 - am4 France
vsrk4
- 龙格-库塔（Runge-Kutta）法是一种不同的处理，作为多级方法为人们所知。 它要求对于一个简单的校正计算多个 f 的值。 这里是变步长四阶龙格库塔法的c程序-Runge- Kutta [Runge-Kutta] method is a different treatment, as a multi-stage method for people to know. It requires a simple correction for the calculation of
naviga090205
- 前人用四阶龙格库塔方法进行微分方程解算,用matlab编写的源代码,主要用于四元素微分方程的实时解算，上传-Using fourth-order Runge-Kutta methods for differential equation solvers, prepared to use matlab source code, mainly for the four elements of real-time differential equation solver
lzh
- 使用 RUNGE-KUTTA-FELBERG 的方法去解决y -e^(x)y -2y +y=e^(-x)*(2e^(-x)cos(x)+5sin(x)).这是一道比较经典的数值分析题目。-Use RUNGE-KUTTA-FELBERG solution to y' ' '-e ^ (x) y' '-2y '+ y = e ^ (-x)* (2e ^ (-x) cos (x)+5 sin ( x)). This is a classic comparison o
Ordinary_Differential_Equationsrar
- 常微分方程的各种求解方法：Euler法、Runge-kutta法、Hamming法等-Ordinary differential equations to solve a variety of methods: Euler method, Runge-kutta method, Hamming Law
RK
- Runge-Kutta积分方法 有例子 Runge-Kutta积分方法 有例子-Dragon Court Kutta methods are described, there are examples of
runge
- 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
Runge-Kutta
- 这是一种求解方法，叫四阶Runge-Kutta法-This is a solution method, called the fourth-order Runge-Kutta method
runge-kutta
- 四阶龙格-库塔法求微分方程,通过实数编码方法实现简单易懂--Runge- Kutta Method to solve derivative Equations
matlab-3-Runge-Kutta-4-lRunge-Kutta
- 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
Runge-Kutta-4th-Order-Method--
- 用于求解常微分方程的四阶龙格-库塔法，该方法是一种很好的求解微分方程方法。-Runge- Kutta method for solving ordinary differential equations, the method is a good method for solving differential equations.
4-Runge-Kutta-method
- 自己用matlab写的四阶龙格库塔方法程序-four Runge-Kutta method by matlab
Adaptive-Runge-Kutta-method
- 用FORTRAN语言编写了经典的常微分方程数值解法，改进了基本龙格库塔方法，以满足用户精度要求的同时保持计算效率。 -The numerical solution of ordinary differential equation with the FORTRAN language. Improved Runge Kutta method to meet the precision demand of user at the same time maintaining computation
Runge-Kutta
- 龙格库塔算法，计算方法编程算法，c++编写，算法可以实现-Runge-Kutta algorithm, calculation algorithm programming, c++ to write the algorithm can be implemented
Runge-Kutta
- 自己写的用龙格库塔方法解四阶微分方程,大家一起探讨-a program using the Runge-Kutta method to solve Fourth Order differential equations
untitled99.m
- 考虑morison公式，并用四阶龙哥库塔方法计算非线性耦合微分方程过程。(fourth-order Runge-Kutta Method)
Oribit Design
- 1.基于龙格库塔方法的卫星轨道六要素计算 2.卫星轨道优化(1.Six elements calculation of satellite orbit based on Runge Kutta method 2.Satellite orbit optimization)
交会对接
- 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)
Runge_Kutta
- 用三种不同的Runge-kutta方法计算常微分方程(Runge-kutta for ODE)