My MATLAB code and report of final practical test of the course "Natural Flow Model".
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Updated
Sep 4, 2017 - MATLAB
My MATLAB code and report of final practical test of the course "Natural Flow Model".
Implement finite volume scheme to solve the Laplace equation (3.4), page 33 of "Finite Volume Methods", by Robert Eymard, Thierry Gallouet, and Raphaele Herbin. The link of the book: https://www.cmi.univ-mrs.fr/~herbin/PUBLI/bookevol.pdf
Euler equations unstructured solver using kinetic flux vector splitting (KFVS) scheme
Solving hyperbolic PDEs using the Lax-Wendroff Scheme and a finite volume method.
A finite volume based integrated hydrologic model
Level set modeling of multi-phase flow in a velocity field using the finite element and finite volume methods
This repository contains a Fortran implementation of a 2D flow using Finite Volume Method (FVM). The code models the transport of a passive scalar for both orthogonal and skewed meshes.
2-D Euler equation solver using Finite Volume Methods
Simple (and not-so-simple) CFD solvers written in Fortran with Python plotting routines
A Python library for solving any system of hyperbolic or parabolic Partial Differential Equations. The PDEs can have stiff source terms and non-conservative components.
The working repository for my PhD project at the Centre for Scientific Computing, Cambridge
FVM for 2D poroelasticity problems
Class Project: Simulation of electromagnetics diffusion in geophysics (Time-Domain Electromagnetics (TDEM))
Numerical methods to solve Partial Differential Equations
Finite volume code for 1D advection-diffusion equation with periodic BCs.
Curso de Dinámica de Fluidos Computacional Aplicada (CFD) creado en la herramienta Jupyter Notebook y empleando Python V3.7
Simple one-dimensional examples of various hydrodynamics techniques
Files, data, and information for Julia Hackathon taking place during the FUHRI2021 colloquium.
Tiny finite-volume framework for solving 2D nonlinear shallow water equations with source terms and wet/dry fronts
cell centered FVM, specifically Multi-Point Flux Approximation, for incompressible two-phase flow equation
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