Software:MFEM
From HandWiki
Short description: Open-source C++ library
The logo of MFEM shows some of its features: curvilinear elements, adaptive mesh refinement and parallel partitioning. | |
Stable release | 4.6
/ September 27, 2023 |
---|---|
Repository | https://github.com/mfem/mfem |
Written in | C++ |
Operating system | Linux, MacOS, Microsoft Windows |
Type | Finite element analysis |
License | BSD |
Website | mfem |
MFEM is an open-source C++ library for solving partial differential equations using the finite element method, developed and maintained by researchers at the Lawrence Livermore National Laboratory and the MFEM open-source community on GitHub. MFEM is free software released under a BSD license.[1]
The library consists of C++ classes that serve as building blocks for developing finite element solvers applicable to problems of fluid dynamics,[2] structural mechanics,[3] electromagnetics,[4] radiative transfer[5] and many other.
Features
Some of the features of MFEM include[6]
- Arbitrary high order finite elements with curved boundaries.
- H1, H(curl) and H(div) conforming, discontinuous (L2), and NURBS finite element spaces.
- Local mesh refinement, both conforming (simplex meshes) and non-conforming (quadrilateral/hexahedral meshes).
- Highly scalable MPI-based parallelism and GPU acceleration.[7]
- Wide variety of finite element discretization approaches, including Galerkin, discontinuous Galerkin, mixed, high-order and isogeometric analysis methods.
- Tight integration with the Hypre parallel linear algebra library.
- Many built-in solvers and interfaces to external libraries such as PETSc, SuiteSparse, Gmsh, etc.
- Accurate and flexible visualization with VisIt and ParaView.
- Lightweight design and conservative use of C++ templating.
- Documentation in the form of examples and mini-applications.
See also
- List of finite element software packages
- List of numerical analysis software
- List of numerical libraries
References
- ↑ Auten, Holly. "The High Value of Open-Source Software". Science & Technology Review January/February 2018: 5–11. https://str.llnl.gov/content/pages/2018-01/pdf/01.18.pdf.
- ↑ Anderson, Robert W.; Dobrev, Veselin A.; Kolev, Tzanio V.; Rieben, Robert N. (2018). "High-Order Multi-Material ALE Hydrodynamics". SIAM Journal on Scientific Computing 40 (1): B32–B58. doi:10.1137/17M1116453. Bibcode: 2018SJSC...40B..32A. https://www.osti.gov/biblio/1474269.
- ↑ White, D. A.; Stowell, M. L.; Tortorelli, D. A. (2018). "Topological optimization of structures using Fourier representations". Structural and Multidisciplinary Optimization 58 (3): 1205–1220. doi:10.1007/s00158-018-1962-y.
- ↑ Shiraiwa, S.; Wright, J. C.; Bonoli, P. T.; Kolev, T.; Stowell, M. (23 October 2017). "RF wave simulation for cold edge plasmas using the MFEM library". 22 Topical Conference on Radio-Frequency Power in Plasmas 157: 03048. doi:10.1051/epjconf/201715703048. Bibcode: 2017EPJWC.15703048S.
- ↑ Holec, M.; Limpouch, J.; Liska, R.; Weber, S. (10 April 2017). "High‐order discontinuous Galerkin nonlocal transport and energy equations scheme for radiation hydrodynamics". Numerical Methods in Fluids 83 (10): 779–797. doi:10.1002/fld.4288. Bibcode: 2017IJNMF..83..779H.
- ↑ "MFEM Finite Element Discretization Library". http://mfem.org/features/.
- ↑ "MFEM video: Advanced simulation algorithms for HPC applications". https://www.youtube.com/watch?v=Rpccj3NopSE.
External links
Original source: https://en.wikipedia.org/wiki/MFEM.
Read more |