Getfem++

The Getfem project focuses on the development of a generic and efficient library for finite element methods. The library can be used from C++, Python, and Matlab. The library includes numerous Finite Elements and associated tools such as assembly procedures for classical problems, interpolation methods, computation of norms, mesh operations (including automatic refinement), boundary conditions, post-processing, and more. Numerous examples are provided. (Source: http://freecode.com/)


References in zbMATH (referenced in 51 articles )

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  1. Court, Sébastien: A fictitious domain approach for a mixed finite element method solving the two-phase Stokes problem with surface tension forces (2019)
  2. Dabaghi, F.; Krejčí, P.; Petrov, A.; Pousin, J.; Renard, Y.: A weighted finite element mass redistribution method for dynamic contact problems (2019)
  3. Etling, Tommy; Herzog, Roland; Siebenborn, Martin: Optimum experimental design for interface identification problems (2019)
  4. Kirby, Robert C.; Mitchell, Lawrence: Code generation for generally mapped finite elements (2019)
  5. Perrussel, Artem Napov Ronan: Revisiting aggregation-based multigrid for edge elements (2019)
  6. Colin, Thierry; Dechristé, Guillaume; Fehrenbach, Jérôme; Guillaume, Ludivine; Lobjois, Valérie; Poignard, Clair: Experimental estimation of stored stress within spherical microtissues, what can and cannot be inferred from cutting experiments (2018)
  7. Poulios, Konstantinos; Vølund, Anders; Klit, Peder: Finite element method for starved hydrodynamic lubrication with film separation and free surface effects (2018)
  8. Walker, Shawn W.: FELICITY: a Matlab/C++ toolbox for developing finite element methods and simulation modeling (2018)
  9. Airiau, Christophe; Buchot, Jean-Marie; Dubey, Ritesh Kumar; Fournié, Michel; Raymond, Jean-Pierre; Weller-Calvo, Jessie: Stabilization and best actuator location for the Navier-Stokes equations (2017)
  10. Lehrenfeld, Christoph; Reusken, Arnold: High order unfitted finite element methods for interface problems and PDEs on surfaces (2017)
  11. Nunez, Michael D.; Vandekerckhove, Joachim; Srinivasan, Ramesh: How attention influences perceptual decision making: single-trial EEG correlates of drift-diffusion model parameters (2017)
  12. Bodart, Olivier; Cayol, Valérie; Court, Sébastien; Koko, Jonas: XFEM-based fictitious domain method for linear elasticity model with crack (2016)
  13. Lehrenfeld, Christoph: High order unfitted finite element methods on level set domains using isoparametric mappings (2016)
  14. Pozzolini, Cédric; Renard, Yves; Salaün, Michel: Energy conservative finite element semi-discretization for vibro-impacts of plates on rigid obstacles (2016)
  15. Vtorushin, Egor V.: Application of mixed finite elements to spatially non-local model of inelastic deformations (2016)
  16. Burman, Erik; Claus, Susanne; Hansbo, Peter; Larson, Mats G.; Massing, André: CutFEM: discretizing geometry and partial differential equations (2015)
  17. Di Pietro, Daniele A.; Ern, Alexandre: A hybrid high-order locking-free method for linear elasticity on general meshes (2015)
  18. El-Kurdi, Yousef; Dehnavi, Maryam Mehri; Gross, Warren J.; Giannacopoulos, Dennis: Parallel finite element technique using Gaussian belief propagation (2015)
  19. Ligurský, T.; Renard, Y.: Bifurcations in piecewise-smooth steady-state problems: abstract study and application to plane contact problems with friction (2015)
  20. Amdouni, Saber; Moakher, Maher; Renard, Yves: A local projection stabilization of fictitious domain method for elliptic boundary value problems (2014)

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