Discrete duality finite volume schemes for Leray−Lions−type elliptic problems on general 2D meshes
By Boris P. Andreianov, Franck Boyer, Florence Hubert. 2007
93 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/4cb8761adaf97a8cb8b784fac365b1ae2c425d71
How researchers see this paper
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In Applied Mathematics
- Jérôme Droniou
- Konstantin Lipnikov
- Gianmarco Manzini
- Philippe Angot
- Florence Hubert
- Franck Boyer
- Mikhail Yu. Shashkov
- Junseok Kim
In Computational Mechanics
- Gianmarco Manzini
- Jérôme Droniou
- Konstantin Lipnikov
- L. Beirão da Veiga
- Mikhail Yu. Shashkov
- Philippe Angot
- Florence Hubert
- Franck Boyer
In Computational Theory and Mathematics
- Jérôme Droniou
- Gianmarco Manzini
- Konstantin Lipnikov
- Mikhail Yu. Shashkov
- Philippe Angot
- Franck Boyer
- Florence Hubert
- L. Beirão da Veiga
Citations in the corpus
- Mimetic finite difference method (2014, background): “A generalization to nonlinear elliptic equations is found in [6], to Stokes equations in [169,170], and to the div–curl problems in [84].”
- ASYMPTOTIC AND NUMERICAL MODELLING OF FLOWS IN FRACTURED POROUS MEDIA (2009, methodology): “To this end, we choose a Discrete Duality Finite Volume approach (see [2,14]) which consists in approximating the solution simultaneously on a primal and a dual mesh.”
- Finite volume schemes for fully non-linear elliptic equations in divergence form (2006, methodology): “In [4], numerical results are given for another Finite Volume scheme for anisotropic and nonlinear elliptic equations in dimension d = 2.”