An intro to DG methods for PDEs

Code for the Paper "Physics-Informed Gaussian Process Regression Generalizes Linear PDE Solvers"

Numerical methods to solve Partial Differential Equations

Implementation of the harmonic balance method in MATLAB

Fourier-Galerkin-based massively-parallelised Navier-Stokes solver

An open-source JavaScript library for solving differential equations using the finite element method

Variational approximation by Gridap package to resolve T.I.S.E. in Julia

1D Finite Element Method Galerkin code.

one dimensional first order element finite element method(Galerkin method) using BiCGSTAB method + diagonal preconditioning.

Solves the fluid structure interaction (FSI) equations of motion for studying the nonlinear dynamics of flexible pipes conveying two-phase flows.

A finite element method implementation based on Galerkin's Method and bi-linear elements. Solving specifically a reaction-convection-diffusion boundary value problem.

Using spectral methods to simulate the dynamic of a quantum particle in an EM field

Probabilistic space module for stochastic galerkin and stochastic collocation computations

Python implementation of the classic Bubnov-Galerkin method for solving differential equations. Supports 1-3 dimensional problems.

A simple, one-dimensional FEM Poisson equation with Dirichlet boundary conditions solver, written in Julia as an assignment for Differential Equations course.

In this repository you may find an example of implementation of the finite element method for solving differential equations

MATLAB package providing different finite elements used throughout computational science and engineering for the approximate solution of space-time PDEs

Fourier-Hermite Galerkin method applied to the Vlasov-Poisson equation

Practical session on implementing probabilistic linear solvers at the Probabilistic Numerics Spring School 2024