My personal collection of Riemann solvers using MUSCL and WENO schemes written as short Matlab scripts
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Updated
Oct 14, 2018 - MATLAB
My personal collection of Riemann solvers using MUSCL and WENO schemes written as short Matlab scripts
These matlab codes simulate grain growth by solving the phase field equations using a centered finite difference method
Collection of codes in Matlab(R) and C++ for solving basic problems presented and discussed in the "Computational Fluid Dynamics of Reactive Flows" course (Politecnico di Milano)
🌀 Selected MATLAB code I wrote while taking a CFD class in graduate school. Finite-difference and finite volume approximations are compared to analytical solutions. Project descriptions are included. 🌀
Numerical Implementation (Finite Difference) of the Pseudo-two-Dimensional Model for Lithium-ion Batteries
Solve the 1D forced Burgers equation with high order finite elements and finite difference schemes.
Frequency-domain finite-difference (FDFD) MATLAB package for 2D visco-acoustic wave equation
Finite difference modelling of Kirchhoff thin plate coupled with stiff string(s)
Modelling geologic scale continental deformation by the thin viscous sheet approximation
Machine Learning-Based Generalized Model for Finite Element Analysis of Roll Deflection During the Austenitic Stainless Steel 316L Strip Rolling
This matlab code simulates Rayleigh Bernard convection using the Chorin scheme from computational fluid dynamics
A MATLAB script that simulates transmission lines embedded in anisotropic media.
Object-oriented constructor of finite difference schemes
Guitar synthesis using physical modelling
Simulation of a conducting cylinder rotating inside a magnetic field. (Finite difference methods for non-linear systems of PDEs).
A matlab implementation of the marker and cell scheme for finite differences. It is used in this case to solve the 2d stationary stokes problem.
Codes for the course ENGN 2020
Pricing TARN Using Numerical Methods
Geological heat flow finite difference calculation
Numerical analysis of 1D and 2D Time-dependent Schrödinger equation using finite difference methods
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