搜索资源列表
Runge_Kutta GUI
- 用matlab编写的4阶R-K程序。对于仿真可能有所帮助。-using Matlab prepared by the four bands R-K procedure. For the simulation might be helpful.
num_analysis
- 用vc实现数值分析中常微分初值问题的数值解法，使用eular和runge_kutta法。-with vc often achieve numerical analysis of the initial differential method. eular and use runge_kutta law.
Runge_kutta
- R—K方法的精确度最高，，改进欧拉法的精度比欧拉法的精确度要高。-R-K of the highest accuracy, and improve the accuracy of Eulerian method than Eulerian method to the high precision.
diedaisuanfa
- 解线性方程组的Jacobi,Gauss_Seidel,SOR迭代，以及四级四阶Runge_Kutta方法，Adams预估校正算法
runge_kutta
- 四阶龙格库算法,
Runge_Kutta
- Runge_Kutta算法 在计算方法中对微分方程进行求解，迭代进行求解，效率较高
Fractional_Differential_Equations_of_Runge_Kutta_m
- 求解分数阶微分方程的Runge_Kutta方法Fractional Differential Equations of Runge_Kutta method-Fractional Differential Equations of Runge_Kutta method
Runge_KuttaAndsquar_least
- 常微分方程数值解法Runge_Kutta解法-Numerical Solution of Ordinary Differential Equations Solution Runge_Kutta
Runge_Kutta
- 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
runge_kutta
- 采用4阶runge_kutta法求解给定初始值的常微分方程（组）。该方法具有较好的精度。-Using 4-order method runge_kutta given initial value of the ordinary differential equations (group). The method has good accuracy.
runge_kutta
- 本文用龙格库塔法求解了不拉休斯解。龙格库塔法是求解高阶微分方程的有力工具，本文对龙格库塔方法作了简要介绍，并附上了matlab源程序。-in this paper a runge_kutta method was used to slove the blasius equation in the environment of matlab.
runge_kutta
- runge-kutta code with c-runge-kutta code with cpp
Runge_Kutta
- 龙格-库塔算法，科学计算常用的算法 使用C++编程 -Runge- Kutta algorithm, commonly used in scientific computing algorithms using the C++ Programming
runge_kutta
- runge_kutta 四阶算法 还有Simpson算法-runge_kutta Simpson algorithm of fourth order algorithms are
runge_kutta
- runge_kutta methode for differensial aquetion
Runge_Kutta
- 重点研究广义Runge_Kutta法的应用-Method focuses on the application of the generalized Runge_Kutta
runge_kutta
- 本程序代码实现了龙格库塔法，龙格库塔法是一种在工程上应用广泛的高精度单步算法。-the code realize the runge_kutta
Runge_Kutta
- 编写四阶 Runge_Kutta 公式的计算程序，对线性状态方程进行仿真 -Preparation of fourth order Runge_Kutta formula calculation procedures, the linear equation of state for simulation
Runge_Kutta
- 通过matlab平时，实现龙格库塔算法。(using matlab to solve Runge_Kutta problem)
runge_kutta
- 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)