Approximation to the three-body problem. Calculation of the trajectory of Jupiter, one of its moons and the Sun. Using the velocity verlet algorithm.
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Updated
May 4, 2021 - MATLAB
Approximation to the three-body problem. Calculation of the trajectory of Jupiter, one of its moons and the Sun. Using the velocity verlet algorithm.
Implementation of a parallel algorithm solving a simplified n-body problem
A simple gravitational n-body simulation routine written in Julia
Un programme codé en Python pour résoudre le problème à N corps à trois dimensions.
N-body simulation in pygame. Saving/loading, pausing, custom colours, trails, auto-following camera.
Ces fichiers permettent de simuler l'approche du problème à N corps dans le système solaire
Newton's Law of Gravitation Simulation Using Verlet Integration
Recreational N-body problem solver.
Undergraduate project solving the n-body problem using 4th-order Runge-Kutta integration.
A simple particle simulator with gravity and black holes
This project simulates the individual trajectories of N-bodies under the effect of gravitation.
Implementing the N-Body problem concurrently with synchronization, using C and Java
Parallel implementation of the N-Body-Problem using MPI environment over c
This repository contains my final submission for the COMP3577 Parallel Scientific Computing I module assignment at Durham University in the academic year 2022/2023. The project focuses on exploring the N-body problem. Final grade received was 75/100.
A QWidget used for simulating a gravitational system of N bodies in two dimensions.
Main repository for N-body problem solver.
N-body model of Saturn and some of its moons with python.
Моделирование эволюция системы N гравитирующих тел (материальных точек). Блочное умножение матриц. Производитель и потребитель. Построчное сравнение файлов. Нахождение простых чисел
An advanced N-body model for interacting multiple stellar/asteroidal systems (ξ Tauri, (216))
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