Solving Schrodinger Equation Numerically

常微分方程式の数値解法の基礎．（教材）

3D animation of the Lorenz Attractor trajectory, implemented in Python using the 4th order Runge-Kutta method. [Personal project]

A small step for dynamics, a giant leap for SciML

Methods of numerical modelling with undergraduate level computational physics solutions with non-linear equations, gaussian probabilities, and Euler RK4 integration

Solving some interesting problems using Python and C++

2-D Euler equation solver using Finite Volume Methods

Mathematics.NET is a C# class library that provides tools for solving advanced mathematical problems.

A simple N-Body simulator, able to support a galactic environnement (under the form of a gravitational field).

Blogpost and web demos about numerical solutions to ODEs

Simple header-only C++ ODE solver library for Runge-Kutta 4th order method with events.

N-body space simulator that uses the Runge-Kutta 4 numerical integration method to solve two first order differential equations derived from the second order differential equation that governs the motion of an orbiting celestial. Also has preset demos for two-body and three-body circular orbits which use parametric equations. Uses the SFML (Simp…

A rectangle-circle pendulum simulation with the RK4 method

Solving First Order Differential Equations using Euler and RK4 methods

different methods for solving several ode

Simulating a satellite's orbit around the Earth with varying initial conditions using Python & tkinter.

The fourth order runge kutta method is used to solve the first and second order differential equations

basic simulation of planetary movements in our solar system, based on initial conditions from horizons@ssd.jpl.nasa.gov and vizualization with three.js

A lightweight, Python-based prototype for autonomous collision avoidance in low-Earth orbit using a supervised imitation approach (oracle → neural network) with 3D visualization.

Solve the Falkner–Skan boundary-layer equation with a modular shooting + RK4 approach. Includes first-order reformulation, a fixed-step integrator, secant root-finding, and ready-to-use plots for velocity profiles f′(η) and w(β).