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Solving.ODEs.with.MATLAB
- 详细介绍了matlab中的ODE函数求解偏微分方程组的各种方法，附带示例，适合初学者学习。-Details of the ODE function matlab various methods for solving partial differential equations, with examples, for beginners to learn.
Runge-Kutta_m
- This program solves the ODE by the classical 4 th-order Rnge-Kutta method.
BW_SDOF.m
- nonlinear hysteresis sdof to be called using any matlab ode solver
danbai
- 利用matlab ODE解法，计算单摆的运动学仿真，并利用matlab实现动画的绘制。-Use matlab ODE solution, kinematic calculations pendulum simulation, and using matlab realize drawn animation.
paowu
- 利用matlab ODE解法，计算抛体运动的运动学仿真，并绘出其运动图像及动画模拟。-Use matlab ODE solution, calculate kinematics simulation projectile motion, and draw its motion picture and animation.
SEIQR_picture
- 数学建模的微分方程模型，SEIQR模型。各种变量相互关联，建立变量间的微分关系，利用ODE数值模拟各个变量随时间的变化。-Differential equation model of mathematical modeling, SEIQR model. Interrelated variables, establishing differential relationships between variables, the variables change with time simulati
RK-4-matlab-odesys
- a Roung-kuta 4th order code for solving system of ODE s.
rk4sys
- Runge Kutta fourth order ODE solver
chaos--seidel--jacobi--lnback--ode
- 该程序包包含五个代码，均用matlab编写，内容分别是混沌动力系统中，logistics函数随参数a变化周期收敛图像；以及seidel，jacobi两种迭代法求解线性方程组；以及常微分方程求解乒乓球运动轨迹；以及用newton向后插值法估计lnx函数值的源文件。-This package contains five codes are written in matlab, the contents are chaotic dynamical systems, logistics function
Solved_Q
- how to use ode solver in Matlab
Jacobi
- 用雅克比迭代通过网格点进行等距离散的方法求解椭圆型偏微分的离散数值解-Jacobi sove ODE
bin
- MATLAB 常微分方程ode函数的几种源代码-numerical functions ordinary differencial equations in matlab
Zero
- Fast Numerical Computational C++ lib: Including the following classes: class Complex • class ComplexVector • class ComplexMatrix • class RealVector • class RealMatrix • class Kronecker • class Gauss_Jorda
SimRobot-
- 基于ODE引擎的机器人腿部运动控制，对学习ODE物理引擎很有用-Small leg robot program based on the ODE engine, it is very useful for learning ODE engine.
as5_p1AB
- Non-windup limiter and windup limiter design (Representing 1st order transfer function as ODE)
van-der-Pol-(1)
- the nonliner sysyem van der Pol with ode 45-the nonliner sysyem van der Pol with ode 45
RADAU
- Solution of Stiff ODE systems
MEBDF
- Solution of stiff ODE systems
ODEPACK
- Solution of stiff ODE systems
DVODE
- Solution of stiff ODE systems