The finite element method (FEM) is a numerical analysis method for finding the solution to boundary value problems for partial differential equations (PDE). The finite element method has a variety of applications. The most popular application for this method is used for numerical modeling of physical systems in engineering and physics. Using FEM, computers can model thermodynamics, electromagnetism and fluid dynamics.

finite-element-solver

the source code for the finite element code I wrote for my final project in MAE261B at UCLA

finite-volume-method-codes

finite-volume-solver

Final Project for course 250D at UCLA. Source code and report provided. THe project was a 2 dimensional finite volume solver for supersonic flow in a jet inlet. The application was finding oblique shocks. Used MacCormacks Method with artificial dissipation.

finite_volume_methods

Course notes for a course based on R.J. LeVeque's "Finite Volume Methods for Hyperbolic Problems"

finitevolumemethod

An MATLAB implementation of finite-volume scheme for a nonlinear nonlocal model with a gradient flow structure

finitevolumemethodnavierstokes

Python implementation for the finite volume method for solving the Navier-Stokes equations in a cartesian mesh.

finitevolumemethodpython

fivonagi

Finite Volume Nonlinear Acoustics GPU Implementation

fluid2d

A versatile Python-Fortran CFD code that solves a large class of 2D flows

fluidsolver

Time dependent, coupled Solver that uses Finite Volume method to sole convection-diffusion equation and uses a Finite Element Method to solve the Stokes Equation. The system models the Rayleigh-Bernard