linear ODE solver using runge-kutta-4th
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Updated
Jan 30, 2024 - C
linear ODE solver using runge-kutta-4th
Studying 2nd order differential equation with Runge-Kutta and Verlet
The motion of an asteroid in a two-dimensional space with a star and a planet • University project • 2014 - Laboratorio di Fisica Computazionale - BSc in Physics, II year
Numerical Methods for Physics
Solves linear ordinary differential equations (ODE).
A C implementation of the Euler method to solve ODE (Ordinary differential equations)
Laboratory programs and results for course "Engineering Numerical Methods".
The numerical calculation method for ordinary differential equation by Gear
A solution, written in C, to the heat equation using Crank-Nicholson and finite differences.
This is the values in a map of the Parent's numerical scheme of the linearized odometric model.
The motion of massive point with many constraints • University project • 2014 - Laboratorio di Fisica Computazionale - BSc in Physics, II year
Dinamica: automated analysis of dynamical systems
Differential equations' solutions in C developed during the Computational Mathematics course @cse.uoi.gr
Example and test code for calculating derivatives and integrals
Runge–Kutta method RK4 for second order differential equations
Solver for second-order linear differential equations with variable coefficients
2D Poisson's Equation. Discretized using the Finite Difference Method & Solved by Parallelising the Jacobi Iterative Method via the OpenMP API.
Generate nifty images using chaotic systems.
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