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Description: 用VB实现解常微分方程组
包括定步长四阶龙格-库塔法、自适应变步长的龙格-库塔法、改进的中点法、外推法等-VB solution of ordinary differential equations including fixed step 4-order Runge- Kutta method, adaptive variable step of the Runge- Kutta method to improve the midpoint of the law, such as extrapolation
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Author: 刘立立 |
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Description: 提供了4种解常微分方程组的c++代码：定步长四阶龙格-库塔(Runge-Kutta)法(RK4->RKDUMP)； 自适应变步长的龙格-库塔(Runge-Kutta)法(RKQC->ODEINT)； 改进的中点法(MMID)； 外推法(BSSTEP(RZEXTR(有理函数), PZEXTR(多项式))；-provide four kinds of solutions of ordinary differential equations c code : There will be four bands step Runge- Kutta (Runge- Kutta) Act (RK4-
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Author: ldg |
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Description: 龙格库塔法解决微分方程Mathematica编译实现。可以解决微分方程，四阶。-Runge- Kutta method to solve differential equations Mathematica compiler to achieve. Differential equations can be solved, four bands.
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Author: oscar |
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Description: 4阶龙格--库塔法解常微分方程,比较好用,希望大家尝试.-4-order Runge-Kutta method solution of ordinary differential equations, more useful, I hope everyone try.
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Author: 王明 |
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Description: 病态系统求解方法比较：龙格库塔4固定步长、变步长、吉尔法-Pathological system solving methods: Runge-Kutta 4 fixed step size, variable step size, Gill Law
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Author: loser zeng |
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Description: matlabMATLAB使用龙格-库塔-芬尔格（Runge-Kutta-Fehlberg）方法来解ODE问题。-matlabMATLAB the use of Runge- Kutta- Fehlerg (Runge-Kutta-Fehlberg) approach to the solution of ODE problems.
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Author: Zeal |
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Description: Java环境下实现的数值分析程序，包括朗格拉日插值法、牛顿上下山插值法、龙格-库塔算法，习题顺序对应东南大学出版社《计算方法与实习》第3版。-Java environment to achieve the numerical analysis procedures, including the date Langella interpolation, Newton interpolation method on the downhill, Runge- Kutta algorithm, the corresponding sequence of exercises, Southeast University Press,
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Author: PLUM |
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Description: 数值逼近对于Runge函数f(x)= ，在[-1,1]上作等距节点插值，分别取n=4,n=8,n=12,插值的图像-Numerical approximation for the Runge function f (x) =, in [-1,1] on equidistant nodes for interpolation, respectively n = 4, n = 8, n = 12, the image interpolation
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Author: zn |
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Description: 两个求解微分方程组 的龙格库塔法程序两个程序可用-Solving the two differential equations Runge-Kutta method can be used two procedures procedures
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Author: df |
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Description: 常微分方程的数值解法及仿真
一、 欧拉（Euler）公式 2
二、 龙格-库塔公式 2
1. 二阶龙格-库塔公式 2
2. 四阶龙格-库塔公式 2
三、 一阶常微分方程组的数值解法 2
四、 仿真算例 4
仿真1 应用欧拉法 4
仿真2 应用二阶龙格-库塔法 5
仿真3 应用四阶龙格-库塔法 6
附录 Matlab程序 7
1. 欧拉法程序 7
2. 二阶龙格-库塔法程序 8
3. 四阶龙格-库塔法程序 9
参考文献 10
-runge-kutta
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Author: winwind |
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Description: Numerical Methods for ODE in MATLAB
MATLAB has a number of tools for numerically solving ordinary differential equations. We
will focus on one of its most rudimentary solvers, ode45, which implements a version of the
Runge–Kutta 4th order algorithm. (This is essentially the Taylor method of order 4, though
implemented in an extremely clever way that avoids partial derivatives.) For a complete list
of MATLAB’s solvers, type helpdesk and then search for nonlinear numerical methods.
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Author: 送客 |
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Description: 本文章主要是龙格库塔算法说明，其中编写了c++程序-This article is mainly Runge-Kutta algorithm description, including the preparation of the c++ program
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Author: tancm |
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Description: 重点探讨四阶龙格_库塔法在火控解算中的应用-Focus on the fourth-order Runge-Kutta method in the fire _ solver application
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Author: Huo |
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Description: 用四阶Runge-Kutta方法求五阶微分方程-The fourth-order Runge-Kutta method and the fifth-order differential equations
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Author: fenglucha |
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Description: Runge-Kutta 4阶算法C++实现-Runge-Kutta 4
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Author: 丫丫 |
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Description: 四阶龙格库塔算法分析详解,很好的论文资料-Fourth-order Runge-Kutta algorithm Detailed papers information
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Author: lyk027 |
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Description: 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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Author: zhoujian |
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Description: 用Runge-Kutta 4阶算法对初值问题按不同步长进行求解，用于观察稳定区间的作用。-With a four order Runge- Kutta algorithm for initial value problems in asynchronous long, used to observe stability range.
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Author: denglin |
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Description: 常微分方程组的四阶Runge-Kutta方法,自己做的一个作业，感觉还可以吧-Fourth-order Runge-Kutta method for ordinary differential equations, a job do it yourself, you can feel it
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Description: 三次样条插值和Runge-Kutta 4阶算法，输入任意函数，调用该函数，可得结果(Three cubic spline interpolation, input any function, call the function, can get the result)
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Author: jackchaner
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