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搜索资源 - 4th order runge kutta method
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SOLVING DYNAMIC BARANYI S MODEL USING RUNGE-KUTTA 4th ORDER METHOD. IT IS A SINGLE MATLAB PROGRAM TO SOLVE BARANYI S MODEL
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该程序利用4阶龙格库塔方法解二阶常微分方程,该微分方程描述火箭发射时质心运动轨迹。-The program uses the 4th order Runge-Kutta method of second order ordinary differential equations, differential equations describe the mass center when the rocket trajectory.
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This scr ipt generates a Mackey-Glass time series using the 4th order Runge-Kutta method.
The code is a straighforward translation in Matlab of C source code provided by Roger Jang
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approximate solutions of 4th order ODE using the Runge–Kutta method (RK4)
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It describes about the Runge Kutta 4th Order method along with its applications
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龙格库塔算法的加速算法(matlab),拟二步四阶算法-the accelerating of runge-kutta method by matlab
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通用弹道仿真计算程序源码V1.0本程序源码包为vxLand提供的经典版的通用导弹、炮弹、火箭弹等的弹道仿真计算程序源码,适用于无控*,用户能需要根据加入三点法、比例导引等导引方法,修改、扩充成相应的的有控、制导导模拟仿真弹道程序源码。程序源码包中MissileTrajectorySimulationRk.h的rk()是经典的4阶龙格库塔方法求常微分方程的数值算法的函数子程序源码,大家可参考使用。M
-The general trajectory simulation program so
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Solve differential equations, higher order method.DFSOLVE integrates a single ordinary differential equation using 4th and 5th order Runge-Kutta formulas. This routine is designed to be used only with DFIELD.-Solve differential equations, higher orde
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Runge kutta method of 4th order to solve ODE with shooting technique
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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.
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To solve the coupled dynamical system, we use the initial condition and the 4th order Runge-Kutta method to find the first 3 values, and so to apply Adams-Moulton method to
obtain the approximation solution of the system
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这是用四阶龙格库塔法计算半导体激光器速率方程的工程,源代码用C语言书写,开发平台为VC6.0。程序输出数据被写入文件SLdata.txt中,其中第一列为仿真时间,第二列为载流子浓度,第三列为光子密度。为了方便更多相关开发者调试,还提供了一个matlab源文件test.m。test.m用于将计算数据在matlab中用曲线显示。-This is project developed by Visual C++ 6.0 software platform, which uses the 4th orde
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龙格-库塔法(Runge-Kutta methods)是用于非线性常微分方程的解的重要的一类隐式或显式迭代法,本程序是利用四阶龙格库塔法解的matlab实现(Runge-Kutta 4th order method realized in matlab codes)
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