搜索资源列表
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-Runge - Kutta numerical solution of differential equations solved
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
龙格库塔求解微分方程数值解
- 工程中很多的地方用到龙格库塔求解微分方程的数值解, 龙格库塔是很重要的一种方法,尤其是四阶的,精确度相当的高。
龙格库塔法解常微分方程
- 解常微分方程的龙格库塔法C源程序
四阶龙格库塔法解一阶二元微分方程
- 四阶龙格库塔法解一阶二元微分方程 //dxi/dt=c*(xi-xi^3/3+yi)+K*(X-xi)+c*zi //dyi/dt=(xi-b*yi+a)/c //i=1,2,3 //X=sum(xi)/N
MyRK4sys
- 四阶龙格库塔法解常微分方程组 四阶龙格库塔法解常微分方程组-4-Runge-Kutta
naviga090205
- 前人用四阶龙格库塔方法进行微分方程解算,用matlab编写的源代码,主要用于四元素微分方程的实时解算,上传-Using fourth-order Runge-Kutta methods for differential equation solvers, prepared to use matlab source code, mainly for the four elements of real-time differential equation solver
four-stepRunge-Kuttastatutoryfour-stepRunge-Kuttam
- 解微分方程(组)的定步长四阶龙格库塔法算法源代码-Solution of differential equations (Group) of fixed step size fourth-order Runge-Kutta method algorithm source code
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.
shuzhijifen
- 基于VC环境的面向方程的数值积分算法,本程序以卫星在空中运行的运动方程为例,采用四阶-龙格库塔算法解微分方程,以bmp图片给出输入参数和界面,很好的阐述了如何利用四阶-RK解微分方程-VC-based environment equation-oriented numerical integration method, this program runs the satellite equations of motion in the air, for example, using fourth
Fourth-orderRungeKutta-rule
- 四阶龙格-库塔法则求解微分方程,四阶龙格-库塔法则求解微分方程-Fourth-order Runge- Kutta rule for solving differential equations, fourth-order Runge- Kutta rule for solving differential equations
marunge4gh
- 1 用途:4阶经典龙格库塔格式解常微分方程y =f(x, y), y(x0)=y0 格式:[x, y]=marunge4(dyfun,xspan,y0,h) dyfun为函数f(x,y), xspan为求解区间[x0, xn], y0为初值, h为步长, x返回节点, y返回数值解 2 用途:用LU分解法解方程组Ax=b -1 Uses: 4-order classical Runge-Kutta solution of ordinary differential
marungemaspline
- 4阶经典龙格库塔格式解常微分方程y =f(x, y), y(x0)=y0 marunge4 用途:三阶样条插值(一阶导数边界条件)maspline-w
sijielonggekutafajieyijiechangweifenfangcheng
- 本程序是用Visual Biasic 实现用四阶龙格-库塔方法对一阶常微分方程(其通式为dy/dx=m-qx(m,q为常数))求解,并用点表示出各函数值在坐标轴上的位置。 龙格-库塔(Runge-Kutta)方法是一种高精度的单步法,比欧拉格式更精确,它采用了间接使用泰勒级数的技术。他既保留了泰勒公式的精度高的特点又避免过多的计算导数值。他是有泰勒公式推倒出的,因此它要求所求的解应具有较好的光滑性。 坐标表示其位置,这样可以直观的看出不用微分方程解的位置以及它们的联系。 -This
LGKT4
- 四阶龙格库塔法解一阶二元微分方程 应用于数值计算-Fourth-order Runge-Kutta method for solving a class of binary differential equations for numerical calculation
suanfa
- 数值解与理论解对比可知,四阶龙格-库塔法的精度已经很高,用它来解一般常微分方程已经足够了。-Numerical comparison shows that the theoretical solutions, Runge- Kutta method has high accuracy, and use it to solve ordinary differential equations general enough.
四阶龙格库塔法程序——_FORTRAN语言编写
- 关于Runge-Kutta方法,该方法是用来解形如y'=f(t,y)的常微分方程的经典的4阶R-K方法,用fortran语言编写(With respect to the Runge-Kutta method, the method is used to solve the classical 4 order R-K method of ordinary differential equations such as y'=f (T, y), and is written in FORTRAN la
zd530003514 (2)
- 一个matalb的四阶龙格库塔法解二阶微分方程的案列,附带一个FFT变换程序,供初学者参考(A MATALB four order Runge Kutta method for solving the two order differential equations for reference for beginners)
ddex1
- 龙格库塔解延迟的微分方程组,注释说明详细(Runge-Kutta Solutions to delay differential equations)
龙格库塔法的编程
- 龙格库塔求解微分方程数值解,工程中很多的地方用到龙格库塔求解微分方程的数值解, 龙格库塔是很重要的一种方法,尤其是四阶的,精确度相当的高(Runge Kutta is used to solve the numerical solution of differential equation in many places in the project, Rungekutta is a very important method, especially the fourth-order one,