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RungeKutta_4
- 以lorenz吸引子为例说明四阶定步长Runge-Kutta算法 详情见程序说明-to attract son as an example to illustrate four bands will step Runge - Kutta algorithm detailed descr iption of the procedures
jifen124
- 龙格---库塔方法是求解微分方程比较常用的方法,在理解数学上是怎么一回事后,编制这个程是相当容易的,就是个迭代的过程.步长的选取也是很有讲究的,过小的步长反而会导致误差累积过大. 相关的理论请参考相关的数值算法的书籍，我这里只给出关键的函数及主程序段，其余相关的细节就不再一一罗列了.-Runge - Kutta method to solve the differential equation is more commonly used method, in understanding h
changweifenfangcheng
- 尤拉方法是求解常微分方程的入门级的方法，精度并不算高，但它具有较大的理论价值。 一些较好的算法，如龙格.库塔方法等都是在这个方法的基础上实现的。-Mood is solving ordinary differential equations in the entry-level approach, the accuracy is not high. it has great historical value. Better algorithms, such as Runge. Kutta
numericalcalculation
- 常用数值计算方法(包括最小二乘、龙格—库塔算法、列主元高斯消去法等有效的、常用的数值计算方法)-commonly used numerical methods (including least-squares, the Runge - Kutta algorithm, main-yuan Gaussian Elimination so effective, commonly used numerical method)
vis.tar
- 用欧拉，龙格库塔，Heuch 方法解非线性方程的其中一种方法,没有解密密码-with Euler, the Runge - Kutta, Heuch method for solving systems of nonlinear equations, one way yet to be declassified Password
Part_2_C_programmes
- 程序总结2 改进欧拉法|高斯消去法|简单迭代法|列主元元素消元|龙贝格算法|龙格库塔方法|牛顿插值多项式-procedures to improve Euler France | Gaussian Elimination | simple iteration | out the main elements Consumers billion yuan | Romberg Algorithm | Runge Kutta method | Newton polynomial interpolatio
Numberical2
- 龙贝格算法.cpp 龙格-库塔算法.cpp 幂法.cpp 牛顿迭代法.c-Romberg algorithm. Cpp Runge - Kutta algorithm. Cpp Power Act. Cpp Newton. C
F_simu2
- 三届的龙格库塔算法，用于工程计算、飞行仿真等领域。市和初学者-Runge Kutta algorithm, used in engineering, flight simulation and other fields. City and beginners
flyMachine
- 飞机运动轨迹模拟 使用龙格-库塔算法计算常微分方程数值解 并用图形显示运动轨迹 作者自己作业的源程序 欢迎讨论-aircraft trajectories simulated using the Runge - Kutta method to calculate the numerical solution of differential equations with graphics and movement track their authors trace the sour
wanglifang_pn_source_code
- 这是比例导引的MATLAB程序,其中龙格库塔积分的程序很简单且通用性强-This is the proportion of MATLAB guided procedures, which Runge Kutta integration process is simple and versatile.
200556122155643
- 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.
4jf
- 偏微分方程四方法划曲线比较C源码. -PDE method is four curves C source. Euler Euler Improvement Act Runge - Kutta method Adams Act
longer
- 龙格库塔法的c语言实现-Runge - Kutta method in C Language
rk4
- function [tout, yout] = rk4(ypfun, tspan, y0, h) ％定步长四阶Runge-Kutta法求常微分方程(组)数值解 ％[tout,yout] = rk4( ypfun , tspan, y0,h) ％ 这里字符串ypfun是用以表示f(t, y)的M文件名, ％ tspan=[t0, tfinal]表示自变量初值t0和终值tf ％ y0表示初值向量y0，h是步长。 ％ 输出列向量tout表示节点 (t0 , t1 , … ,
龙格库塔求解微分方程数值解
- 龙格库塔求解微分方程数值解,非常有用的解题方法,一定会用到-Runge - Kutta numerical solution of differential equations to solve, a very useful method of solving problems, we will use
Longgetuta
- 龙格库塔算法，用于拟合GLONASS的星历数据，15分钟精度在5米之内，可以向前推，也可以向后推！-Runge - Kutta method for fitting the GLONASS satellite ephemeris data, the accuracy of 15 minutes within five meters, can move forward, but also can push back!
ch9_ex
- ch9例题04_龙格库塔电子运动轨迹 matlab 程序-ch9 Examples 04_ Runge - Kutta electronic trajectory Matlab procedures
RGKT7
- 单精度龙格-库塔-基尔法，在初值条件下，借常微分方程。-single-precision Runge - Kutta - Kiel, in the initial conditions, under ordinary differential equations.
RGKT14
- c语言，双精度的龙格-库塔解常微分方程，初始条件给出，可以用来解方程组-c language, double-precision Runge - Kutta solution ordinary differential equations, given initial conditions, the solution can be used to equations
RGKT13
- c语言编程。单精度的龙格-库塔-基尔法在初始条件下求解n元联立一阶常微分方程组；很好。-c programming language. Single precision of the Runge - Kutta - Kiel in the initial conditions for n simultaneous first-order differential equations; Good.