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matlab-function
- 自编基于龙格库塔法的Matlab数值积分函数 -Self-compiled Matlab based on Runge-Kutta method of numerical integration of functions
4longge
- 数值计算中的四阶龙格库塔算法，在保证精度的情况下又具有较好的计算速度，是工程上常采用的算法-Numerical calculation of the fourth-order Runge-Kutta algorithm to ensure accuracy in the case of the calculation but also has good speed, is often used in the algorithm works
1D-Euler-Code-Ver.1
- Here is a 1D Euler code (1D shock tube code) for solving Sod s shock tube problem, using Roe s Approximate Riemann solver, minmod limiter, and 2-stage Runge-Kutta time-stepping. Learn how a second-order non-oscillatory Euler code is written, or just
Euler_RungeKutta
- 四阶显示Runge-Kutta法绘制曲线-the matlab program of RK
rkf45
- Metodo Runge Kutta per risolvere ODE
dopri54
- metodo runge kutta per risolvere ode
hudiexiaoying
- 用龙格库塔法描绘蝴蝶效应的三个图形，大家可以看一看 对计算物理学的同学有帮助 -Using Runge-Kutta method described the butterfly effect three graph, we can look for computational physics students help
rk_variable_step
- 变步长四阶龙格库塔源码，基本的数值算法，希望有帮助-Variable step fourth-order Runge-Kutta source
R-K
- 四阶龙格库塔法，用C++编写，很有参考价值-Fourth-order Runge-Kutta method, written in C, a good reference
Numerical-Calculation-in-C-language
- 数值计算中经典方法的C语言通用程序。包含LU分解法，复化辛普森法，改进欧拉法，拉格朗日插值法，列主元素法，牛顿迭代法，最小二乘法拟合和四阶龙格-库塔法，支持文件读写。-The code is the classic method of numerical calculation of the C language common procedures. Including LU decomposition, re-oriented Simpson method, Improved Euler me
ee
- 龙格-库塔4阶算法 方程已经给出，另附有报告解析-Runge- Kutta fourth order algorithm equation is given, the other with an analytical report
19680027281_1968027281
- nasa经典资料，对各种数值积分方法进行了深入分析，值得大家-the author has described a Runge-Kutta procedure which provides a stepsize control by one or two additional evaluations of the differential equations. This earlier procedure, requiring an m-fold differentiation an
RANGEKUTTA_ODE
- THIS PROGRAM IS TO SOLVE THE 4TH ODE & THE RUNGE KUTTA IS USED IN ORDER TO SOLVE THE EQ <<SIN(X)*Y""=(1-X^2)*Y" -X*Y"-Y -Y+EXP(3*X)>> & THE BOUNDARY CONDITIONS ARE AS FOLLOW: Y=W1 Y =W2=F1 Y"=W3=F2 Y =W4=F3 F4=(1/SIN(X))*[(1-
Runge_Kutta_4
- runge kutta method-runge kutta method.................
lgkt-matlab
- 是一个matlab如何编写龙格库塔的程序。他用来求解常微分方程，具有很好的优势。-matlab programming language. Single precision of the Runge- Kutta- Kiel in the initial conditions for n simultaneous differential equations very Good.
Numerical-analysis-of-program-2
- 数值分析算法，该压缩包含有龙贝格算法、龙格库塔法法、牛顿差值多项式法等-Numerical analysis algorithms, the compression includes Romberg algorithm, Runge-Kutta method, Newton s the difference polynomial method
rk4_rossler
- Method Runge-Kutta 4 order for rossler system, with makefile-Method Runge-Kutta 4 order for rossler system, with makefile
RK4
- 数值分析中，显式4阶龙格－库塔法（Runge-Kutta）是用于求常微分方程数值解的重要迭代法。本算法优点是可以求高阶常微分方程（或多变量微分方程组）的数值解，并且可缩减求解时间-Runge-Kutta method
BirfurcationofLogistic
- 四阶龙格库塔迭代法 主要用于求解模糊系统中的高阶微分方程-Four order Runge-Kutta iteration method
NonlinearDynamicsofDuffing
- 采用4阶龙格库塔法和10阶连分式欧拉法，数值计算、分析了分数阶阻尼Duffing系统的 动力学特性．利用相图、Poincare截面映射图和分岔图等非线性动力学分析方法研究了阻尼的分数 阶微积分阶数对Duffing系统动力学性能的影响，采用分岔图法研究了外部激励的幅值和频率变 化时分数阶阻尼Duffing系统的动力学行为．分析表明，分数阶阻尼的阶数在0．1～2．0发生变化 时，系统依次进入周期运动、混沌运动、周期运动、混沌运动和周期运动，并且在混沌运动区间中存 在着周期运动窗口