| Title |
Summary |
Primary Author |
Date |
| SimFluid in order O(N*log(N)) |
SimFluid simulates various fluid processes by using the frog-leap method. Order improved to O(N*log(N)). |
Pascal Maerkl |
2006-02-10 |
| Andrews' Squeezer Mechanism |
Matlab code of the well-known test example for a multibody mechanism (index-1 formulation). |
Andreas Klimke |
2004-02-07 |
| Arenstorf orbits |
Solution of the ODE arising from the three body problem via an adaptive RK4(3) scheme. |
Bernd Flemisch |
2002-10-28 |
| Basketball Free Throw |
Simulates the impact of different model parameters like gravitation and rotation to free throws. |
IANS |
2008-06-18 |
| Cooling ODE |
Solve the differential equation given by Newton's law of cooling |
Andreas Klimke |
2002-07-04 |
| Coulomb ODE |
Solve the ODE of a spring-mass-system attached to a wall with the object gliding over a rough surface. |
Andreas Klimke |
2002-07-17 |
| Coulomb ODE with GUI |
Solution of a harmonical oszillator with Coulomb friction using different methods for various step sizes. |
Stefan Hueeber |
2002-10-25 |
| equation GUI |
A simple GUI for ODE and PDE problems |
giancarlo zaccone |
2006-04-18 |
| Europa Orbit Simulation |
Numerical gravity model of the Jovian system, focused on a satellite orbit around Europa, one of the moons of Jupiter. |
Eros Team EROS |
2007-06-14 |
| FEM for solid mechanics with MATLAB |
The Finite Element Analysis program for solid mechanics with simple user-friendly interface with MATLAB. |
Anton Zaicenco |
2006-05-06 |
| Foucault Pendulum |
Foucault Pendulum differential equation and solution |
Ahmad Kolahi |
2005-07-26 |
| Implicit vs. Explicit Euler |
Compares implicit and explicit Euler's method for the spring-mass-system
differential equation |
Andreas Klimke |
2002-07-05 |
| Lorenz Model GUI |
GUI to animate the solution of the "Lorenz Model". |
IANS |
2004-04-23 |
| Mass Oscillator |
Visualizes the oscillation of a coupled system with two springs. |
IANS |
2007-04-13 |
| ODE Files Collection |
A collection of m-files dealing with ordinary differential equations. |
Christof Schuette |
2003-04-30 |
| Oregonator |
implementaion of Belousov-Zhabotinski-reaction |
Rolf Krause |
2002-08-02 |
| Rotation Symmetric Minimum Area |
This program computes a rotation symmetric minimum area with a Finite Difference Scheme an the Newton method. |
Stefan Hueeber |
2004-03-05 |
| Runge-Kutta 4 for systems of ODE |
Function rk4_systems(a, b, N, alpha) approximates the solution of a system of differential equations, by the method of Runge-kutta order 4.
a and b are the endpoints of the interval, N the number of subdivisions, and alpha the initial conditions |
Alain Kapitho |
2006-01-20 |
| Runge-Kutta method of order 4 |
Given an initial-value problem of the form y' = f(t,y), function runge_kutta4(a, b, N, alpha) approximates its solution in the interval [a; b] using the Runge-Kutta method of order 4. |
Alain Kapitho |
2006-01-11 |
| Schroedinger |
Solve Schroedinger equation for some sample molecules |
Ahmad Kolahi |
2005-06-25 |
| SimFluid |
SimFluid simulates various fluid processes by using the frog-leap method.
|
Michael Speck |
2004-05-07 |
| SimFluid in order O(N) |
SimFluid simulates various fluid processes by using the frog-leap method.
Order improved to O(N). |
Pascal Maerkl |
2006-02-10 |
| simple pendulum ODE |
The linearization of the simple pendulum ODE is only a good approximation for small angles. |
IANS |
2009-12-02 |
| Spring-Mass-System ODE |
Solution of the spring-mass-system using
Matlab's ode45 solver. |
Andreas Klimke |
2002-07-05 |
| Stability Domains |
GUI for plotting the stability domains of the most common ODE solvers. |
Bernd Flemisch |
2003-02-03 |
| Stiff Beam GUI |
This GUI demonstrates the solution of the ordinary differential equation
system of a vibrating stiff beam using different methods. |
Stefan Hueeber |
2004-02-04 |
| Three-body system (3D) |
GUI to animate the solution of the three-body system in 3D. |
IANS |
2009-07-28 |
| Van der Pol ODE |
Solution of van der Pol's equation using the classical
Runge-Kutta-Method of order 4, level 4. |
Andreas Klimke |
2002-07-04 |
| Vanderpol ODE with GUI |
Solution of van der Pol's equation using different methods for various step sizes. |
Stefan Hueeber |
2002-10-25 |
| Vibrating String GUI |
This GUI demonstrates the behavior of a vibrating string with different initial conditions. Three different solvers are used. |
IANS |
2004-01-13 |
| Wave Propagation |
Solves the wave equation using a reproducing kernel particle method. |
IANS |
2006-02-02 |