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Description: 有四阶runge-kutta发求解非线性微分方程,求得结果可画出分插图等等,十一哥通用的好程序。
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Size: 164026 |
Author: yangjinkun219 |
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Description: Runge-Kutta-Fehlberg method
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Author: xx |
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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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Size: 200704 |
Author: Zeal |
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Description: 在使用龙格-库塔(RK)方法对连续系统进行数字仿真时,为了保证数值计算的稳定性以及仿真结果具有足够的精度,通常采用变步长策略。为了有效地解决变步长仿真计算过程中,输出节点与计算节点不相吻合的问题,该文在前人工作的基础上,提出了一个具有大稳定域的四阶连续RK公式对。该公式对在不增加微分方程的右端函数值的计算次数的前提下,可以给出积分步距中任意一点上的数值解,因而具有更大的应用价值。仿真结果表明,该公式对是有效可行的。
-In the use of Runge- Kutta (RK) methods for continuous system for digital simulation, in order to guarantee the stability of numerical calculation and simulation results have sufficient accuracy, usually variable step strategy. In order to effectively solve variable step simulation process, the output nodes and computing nodes does not correspond to the problem, the text in the previous work on the basis of a large stable region for the fourth-order RK formula right. The formula on the right side not to increase the differential equations to calculate the number of functions under the premise can be given integral step in any point on the numerical solution, which has a greater application value. Simulation results show that the formula is feasible and effective.
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Author: lvjianfeng |
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Description: 使用定步长四阶龙格-库塔法解方程组,并给出一个含贝塞尔函数方程组的例子。-The use of fixed step size fourth-order Runge- Kutta method solution of equations, and gives a Bessel function equations with examples.
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Size: 15360 |
Author: 姜梦 |
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Description: 自适应步长龙格-库塔法,并给出解含有贝塞尔函数的四阶方程组例子。-Adaptive step Changlong Grid- Kutta method, and gives solutions containing the fourth-order Bessel function equations example.
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Size: 15360 |
Author: 姜梦 |
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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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Size: 1024 |
Author: df |
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Description: 该代码用c++语言实现了Runge-Kutta-Verner-method算法,运行环境为vc6.0-The code using c++ language implementation of the Runge-Kutta-Verner-method algorithm, runtime environment for vc6.0
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Size: 2048 |
Author: 张晓勃 |
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Description: 利用四阶runge-kutta法,计算铅垂面内导弹弹道轨迹的一个例子。-Using fourth-order runge-kutta method, calculation of vertical-plane trajectory of the missile an example
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Size: 1024 |
Author: 赌挖宝 |
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Description: 求解微分方程,四阶runge-kutta法-Solving differential equations, fourth-order runge-kutta method
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Size: 2048 |
Author: 王晶 |
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Description: 在C++环境下,实现用四阶龙格库塔方法解方程组。-In C++ environment, using fourth-order Runge-Kutta method to solve equations.
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Size: 165888 |
Author: 王飞 |
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Description: 龙格库塔法解数值积分,如需修改函数可以直接在函数部分修改-Runge-Kutta method of numerical integration solution, for modified function can be modified directly in the function part
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Size: 1024 |
Author: 朱仲 |
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Description: 在matlab中四阶Runge-Kutta法求解常微分方程-Runge-Kutta
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Size: 4096 |
Author: ll |
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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: 经典Runge-Kutta法,计算积分的源代码,用matlab实现-Classical Runge-Kutta method to calculate the source code of points, using matlab implementation
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Size: 26624 |
Author: 刘华杰 |
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Description: 龙格-库塔法(Runge-Kutta)是用于模拟常微分方程的解的重要的一类隐式或显式迭代法。-Runge- Kutta method (Runge-Kutta) is used to simulate the ordinary differential equations of an important class of implicit or explicit iterative method.
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Size: 1024 |
Author: 张勇 |
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Description: Runge-Kutta-Fehlberg法 解初值问题常微分程组-Runge-Kutta-Fehlberg method to solve ordinary differential equations initial value problem
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Size: 2048 |
Author: wuhao |
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Description: Runge-kutta for nonlinear ansysis
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Size: 2048 |
Author: Alexander999
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Description: 利用GSL的库文件,使用runge-kutta算法求解微分方程,包含控制参数的传递。(The method to solve the synamic system via differiatial euqationsbased on the GSL library, including the example how to transfer the control variable in the algorithm.)
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Size: 1024 |
Author: tptp
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Description: C语言编程四阶龙格库塔法解二阶常微分方程(C Language Programming Fourth Order Runge-Kutta Method for Solving Second Order Ordinary Differential Equations)
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Size: 8192 |
Author: Pancras.Liu |
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