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MEF++

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MEF++
Original author(s)GIREF

and

Université Laval
Initial release1996
Written inC++
Engine
    Available inFrench
    Licenseproprietary
    Websitewww.giref.ulaval.ca

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    MEF++ is a computer simulation software implementing the finite-element method, written in C++ and developped at Université Laval by the Groupe Interdisciplinaire de Recherche en Éléments Finis (GIREF).[1]. MEF++ is a general[2] software tool that enables the resolution of various problems [3], one of its special features being the resolution of very large size multi-physics problems[4]. MEF++ uses the PETSc library for solving linear systems and the interface provided by the MPI norm for parallel computing.

    History[edit]

    In 1995, the GIREF was composed of researchers from various fields (civil, mechanical and chemical engineers and also mathematicians) willing to have a common finite element modeling tool that will suite their common needs.[5][6] A developper teams was put together in 1996[7] to answer these needs. Working to code the algorithms and numerical methodologies developed within the GIREF reserach activities. Since 2007[8], theses efforts are financially sustained by the Natural Sciences and Engineering Research Council of Canada (NSERC) and industrial partners: Michelin since 2006, followed by Hydro-Québec and Bodycad since 2017.

    Features[edit]

    MEF++ is a general finite elements software completely parallelized [9] [4] which use PETSc (providing iterative methods, but also direct solvers as MUMPS, SuperLU, MKL PARDISO), PARMETIS [10] or PTSCOTCH, TAO [11] and the MPI norm. MEF++ is offering functionalities[7] for anisotropic mesh adaptation [12] [13] , solving steady or unsteady 1D-2D-3D problems, deformable-deformable friction contact problems, fluid structure interaction, shape optimization, large deformations[14] and mechanical damage computations[15] [16]

    Being a shared development effort involving academic and industrial partners, and thus aiming for a well verified stability and numerical reproducibility other time, developments inside MEF++ framework are integrated thanks to a version control solution and a software quality insurance process. Part of this process is the release and test of nightly builds on more than 15 different environments with more than 2700 non-regression tests. Sample of these nightly builds are publicly accessible.[17]

    See also[edit]

    References[edit]

    1. Guénette, R.; Fortin, A.; Labbé, J.; Marcotte, J. P. (2004). "Iterative solvers for quadratic discretizations of the generalized Stokes problem". International Journal for Numerical Methods in Fluids. 44 (7): 695–720. doi:10.1002/fld.581. ISSN 0271-2091.
    2. Kenny, G., Therrien, R., Fortin, A., Tibirna, C. (2004), Large-scale mass transport modelling in discretely-fractured porous media, 5th Joint CGS/IAH Groundwater Specialty Conference, Québec, pp. 8 p. (Note: October 24-27).
    3. https://evalorix.com/wp-content/uploads/2018/10/5-ULaval-MEF-mod%C3%A9lisation-et-simulation.pdf
    4. 4.0 4.1 "MEF++ a résolu un problème à 4.6 milliards d'inconnues – GIREF" (in français). Retrieved 2020-02-26.
    5. "GIREF - Recherche". web.archive.org. 1998-01-25. Retrieved 2020-02-26.
    6. "GIREF - La nécessité de développer l'interdiciplinarité". web.archive.org. 1998-01-25. Retrieved 2020-02-26.
    7. 7.0 7.1 http://www.crm.umontreal.ca/pdf/Fortin.pdf
    8. Government of Canada, Natural Sciences and Engineering Research Council of Canada (2016-06-28). "CRSNG - Profils de titulaires de chaire". Conseil de recherches en sciences naturelles et en génie du Canada (CRSNG). Retrieved 2020-02-26.
    9. Journal du colloque des étudiants de 1er cycle en mathématiques de l’Université Laval, Volume 5, Septembre 2011, pp. 7-11, https://www.mat.ulaval.ca/fileadmin/mat/documents/PDF/Journal2011.pdf#page=11
    10. Karypis, G.; Kumar, V. (1999). "A fast and high quality multilevel scheme for partitioning irregular graphs". SIAM Journal on Scientific Computing. 20 (1): 359. CiteSeerX 10.1.1.39.3415. doi:10.1137/S1064827595287997.
    11. Benson, S.; McInnes, L.C.; More, J.J.; Sarich, J. TAO users manual (Technical report). United States. doi:10.2172/822565.
    12. Belhamadia, Youssef; Fortin, André; Chamberland, Éric (2004). "Anisotropic mesh adaptation for the solution of the Stefan problem". Journal of Computational Physics. 194 (1): 233–255. doi:10.1016/j.jcp.2003.09.008. ISSN 0021-9991.
    13. Belhamadia, Youssef; Fortin, André; Chamberland, Éric (2004). "Three-dimensional anisotropic mesh adaptation for phase change problems". Journal of Computational Physics. 201 (2): 753–770. doi:10.1016/j.jcp.2004.06.022. ISSN 0021-9991.
    14. Chamberland, É.; Fortin, A.; Fortin, M. (2010). "Comparison of the performance of some finite element discretizations for large deformation elasticity problems". Computers & Structures. 88 (11–12): 664–673. doi:10.1016/j.compstruc.2010.02.007. ISSN 0045-7949.
    15. Crabbé, B.; Marigo, J.-J.; Chamberland, E.; Guilié, J. (2017). "Gradient damage models in large deformation". Constitutive Models for Rubber X (CRC Press ed.). pp. 335–340. doi:10.1201/9781315223278-53. ISBN 978-1-315-22327-8. Search this book on
    16. Crabbé, B.; Marigo, J.-J.; Chamberland, E.; Guilié, J. (May 2017). "Etudes des modèles d'endommagement à gradient en grandes déformations". 13ème colloque national en calcul des structures. Giens, Var.
    17. "MEF++: Compilations automatiques". giref.ulaval.ca. Retrieved 2020-02-26.

    External Links[edit]

    MEF++[edit]


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