-
Updated
Mar 14, 2018 - Jupyter Notebook
finite-elements
The finite element method (FEM) is a numerical method for solving problems of engineering and mathematical physics. Typical problem areas of interest include structural analysis, heat transfer, fluid flow, mass transport, and electromagnetic potential.
Here are 311 public repositories matching this topic...
Implementing support for high-order finite-element functions in XDMF3 for ParaView using VTK lagrange cells
-
Updated
Jun 27, 2020 - Dockerfile
A prerequisite for generating tetrahedra throughout the volume of a 3D model
-
Updated
Oct 28, 2023 - OpenSCAD
a novel mount for the Cherenkov-plenoscope
-
Updated
Jun 14, 2024 - Python
MTH4321 - Methods of computational mathematics
-
Updated
Apr 30, 2021 - Jupyter Notebook
A repo of various FEM models utilized in mechanical and electrical engineering systems created using python
-
Updated
Feb 1, 2023 - Jupyter Notebook
ThomasFabula / BIMORPH 10000
BIMORPH : MEMS microactuator based on silicon diaphragm with piezoceramic, Material properties via BIMORPH.MAT, piezo-electric BIMORPH microactuator
-
Updated
Apr 17, 2024 - GLSL
Finite Element Solutions with numerical results as output
-
Updated
Jul 1, 2022 - Python
ANSYS finite-element program system
-
Updated
May 21, 2025
Simulates plasma reconnection in an electric current sheet given certain initial conditions and precising boundary conditions.
-
Updated
Mar 28, 2022 - Python
Calculation research of shell with/without stiffiners by Calculix
-
Updated
May 7, 2017 - Go
Solver for the committor equation using the finite element method. Uses FEniCS and a potential of mean force obtained by colvars.
-
Updated
Mar 30, 2017 - Python
-
Updated
May 5, 2017 - IDL
Quartz resonant force sensors, DETF = Double-Ended-Tuning-Fork, ANSYS simulation
-
Updated
Oct 4, 2024 - Pascal
This research investigates the application of the Inherent Strain method in Abaqus, an effective numerical strategy for simulating Laser Powder Bed Fusion (LPBF) in metal additive manufacturing. For this purpose, we have implemented the DFLUX and USDFLD subroutines using Fortran.
-
Updated
Jun 25, 2025 - Fortran
-
Updated
May 31, 2019 - C++
-
Updated
Aug 11, 2017 - Makefile
2D model of river discharge into the see, solver uses Finite Elements approach.
-
Updated
Mar 24, 2020 - C++
- Followers
- 86 followers
- Website
- github.com/topics/finite-element-method
- Wikipedia
- Wikipedia