Estimate cortical thickness out from two cortical meshes without node correspondence
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Updated
Mar 17, 2016 - Python
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.
Estimate cortical thickness out from two cortical meshes without node correspondence
Solver for the committor equation using the finite element method. Uses FEniCS and a potential of mean force obtained by colvars.
Simple Finite Element Model (FEM) Library
Finite Elements Method applied to static analysis
User elements for SolidsPy.
Prototype for a finite elements library in Python
FEniCS implementation of the numerical method introduced in the paper E. Burman, M. Nechita and L. Oksanen, Unique continuation for the Helmholtz equation using stabilized finite element methods, J. Math. Pures Appl., 2019.
A lightweight parallel implementation of the finite element method (FEM) for solving composite structural problems build on top of petsc4py.
Reads a mesh from CalcluliX input (.inp) files.
This repository contains FEECL a new symbolic language (python parser) for finite element exterior calculus problems created as part of an Imperial Mathematics dissertation.
Finite element library for 3D analysis of structural components. The code was written with the same architecture of Abaqus CAE, so that the topology optimization scripts BESO and IZEO work here.
Numerical solution of the wave equation of a rope
Computational brainphatics - simulating the brain's waterscape
Micro mechanical computations with an FFT-based method
Simulates plasma reconnection in an electric current sheet given certain initial conditions and precising boundary conditions.
1D reactive–transport model of botanical biofiltration of VOCs
One dimensional hydro code for testing xfem method
Finite Element Solutions with numerical results as output
Finite Element Methods (FEmethods) can be used to calculate the shear, moment and deflection diagrams for beams. FEmethods can solve both statically determinant and statically indeterminate beams.