FEniCS

A scientific machine learning (SciML) wrapper for the FEniCS Finite Element library in the Julia programming language

https://github.com/sciml/fenics.jl

Science Score: 54.0%

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Keywords

differential-equations differentialequations fenics julia partial-differential-equations pde scientific-machine-learning sciml

Keywords from Contributors

matrix-exponential expmv krylov-subspace-methods ode krylov-methods krylov kiops expokit exponential high-performance
Last synced: 6 months ago · JSON representation ·

Repository

A scientific machine learning (SciML) wrapper for the FEniCS Finite Element library in the Julia programming language

Basic Info
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Topics
differential-equations differentialequations fenics julia partial-differential-equations pde scientific-machine-learning sciml
Created almost 9 years ago · Last pushed 6 months ago
Metadata Files
Readme License Citation

README.md

FEniCS.jl: Finite Element PDE Solving in Julia

Join the chat at https://julialang.zulipchat.com #sciml-bridged Global Docs

ColPrac: Contributor's Guide on Collaborative Practices for Community Packages SciML Code Style

FEniCS.jl is a wrapper for the FEniCS library for finite element discretizations of PDEs. This wrapper includes three parts:

  1. Installation and direct access to FEniCS via a Conda installation. Alternatively, one may use their current FEniCS installation.
  2. A low-level development API and provides some functionality to make directly dealing with the library a little bit easier, but still requires knowledge of FEniCS itself. Interfaces have been provided for the main functions and their attributes, and instructions to add further ones can be found here.
  3. A high-level API for usage with DifferentialEquations. An example can be seen solving the heat equation with high order adaptive timestepping.

Various gists/jupyter notebooks have been created to provide a brief overview of the overall functionality, and of any differences between the Pythonic FEniCS and the Julian wrapper. DifferentialEquations.jl ecosystem. Paraview can also be used to visualize various results, just like in FEniCS (see below).

Installation Instructions

To get the wrapper on your system, providing a FEniCS installation exists, follow the below steps:

  1. Add PyCall with the correct Python environment corresponding to FEniCS. Then simply add FEniCS.jl using Pkg.add("FEniCS")

  2. Alternatively, one can install Docker and then run the following command

sh docker run -ti cmhyett/julia-fenics and once inside, Julia can be accessed by calling sh julia Once inside the Julia environment, simply add FEniCS with Pkg.add("FEniCS"). All other dependencies are handled by the docker image.

This wrapper was originally started via the Google Summer of Code program along with the help of Chris Rackauckas and Bart Janssens. This was continued via GSoC '18 along with the help of Chris Rackauckas and Timo Betcke.

Tutorial

Below is a small demonstration of how a user would use our code to solve the Poisson equation with Dirichlet conditions. This directly mirrors one of the tutorials FEniCS provides julia using FEniCS mesh = UnitSquareMesh(8,8) V = FunctionSpace(mesh,"P",1) u_D = Expression("1+x[0]*x[0]+2*x[1]*x[1]", degree=2) u = TrialFunction(V) bc1 = DirichletBC(V,u_D, "on_boundary") v = TestFunction(V) f = Constant(-6.0) a = dot(grad(u),grad(v))*dx L = f*v*dx U = FeFunction(V) lvsolve(a,L,U,bc1) #linear variational solver errornorm(u_D, U, norm="L2") get_array(L) #this returns an array for the stiffness matrix get_array(U) #this returns an array for the solution values vtkfile = File("poisson/solution.pvd") vtkfile << U.pyobject #exports the solution to a vtkfile

We can also plot the solution (this relies on FEniCS backend for plotting) or import it from our file into Paraview:

```julia import PyPlot # plotting won't work if PyPlot is not imported FEniCS.Plot(U) FEniCS.Plot(mesh)

```

alt text

alt text

See the examples directory for more examples.

Owner

  • Name: SciML Open Source Scientific Machine Learning
  • Login: SciML
  • Kind: organization
  • Email: contact@chrisrackauckas.com

Open source software for scientific machine learning

Citation (CITATION.bib)

@article{DifferentialEquations.jl-2017,
 author = {Rackauckas, Christopher and Nie, Qing},
 doi = {10.5334/jors.151},
 journal = {The Journal of Open Research Software},
 keywords = {Applied Mathematics},
 note = {Exported from https://app.dimensions.ai on 2019/05/05},
 number = {1},
 pages = {},
 title = {DifferentialEquations.jl – A Performant and Feature-Rich Ecosystem for Solving Differential Equations in Julia},
 url = {https://app.dimensions.ai/details/publication/pub.1085583166 and http://openresearchsoftware.metajnl.com/articles/10.5334/jors.151/galley/245/download/},
 volume = {5},
 year = {2017}
}

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Jan Weidner j****6@g****m 9
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  • Total versions: 7
juliahub.com: FEniCS

A scientific machine learning (SciML) wrapper for the FEniCS Finite Element library in the Julia programming language

  • Versions: 7
  • Dependent Packages: 0
  • Dependent Repositories: 0
  • Downloads: 3 Total
Rankings
Forks count: 6.8%
Stargazers count: 8.9%
Dependent repos count: 9.9%
Average: 16.1%
Dependent packages count: 38.9%
Last synced: 6 months ago

Dependencies

test/REQUIRE julia
  • Plots *
  • PyPlot *
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