MIXED FINITE ELEMENT METHODS: IMPLEMENTATION WITH ONE UNKNOWN PER ELEMENT, LOCAL FLUX EXPRESSIONS, POSITIVITY, POLYGONAL MESHES, AND RELATIONS TO OTHER METHODS
By Martin Vohralík, Barbara I. Wohlmuth. 2013
55 citations recorded by the source corpus.
Subfields: Computational Mechanics, Electrical and Electronic Engineering, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/3140483a2161d14037e7287bb0b0fb81cf170462
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In Computational Mechanics
- L. Beirão da Veiga
- Giuseppe Vacca
- Alessandro Russo
- Carlo Lovadina
- Gianmarco Manzini
- L. Donatella Marini
- Franco Brezzi
- Stefano Berrone
In Electrical and Electronic Engineering
- L. Beirão da Veiga
- Giuseppe Vacca
- Alessandro Russo
- Carlo Lovadina
- L. Donatella Marini
- Franco Brezzi
- Gianmarco Manzini
- Bernardo Cockburn
In Numerical Analysis
- L. Beirão da Veiga
- L. Donatella Marini
- Alessandro Russo
- Giuseppe Vacca
- Carlo Lovadina
- Franco Brezzi
- Gianmarco Manzini
- Bernardo Cockburn
Citations in the corpus
- The Hitchhiker's Guide to the Virtual Element Method (2014, methodology): “On the one hand, VEM can be viewed as an extension of Finite Element Methods to general polygonal and polyhedral elements [11, 21, 29–31, 33–39].”
- Divergence free Virtual Elements for the Stokes problem on polygonal meshes (2015, methodology): “We refer to the recent papers and monographs [6,10,15,17,20,21,24,31,39,41–47, 50, The Virtual Element Method (in short, VEM) has been recently introduced in [7] as a generalization of the finite element method to arbitrary element-geometry.”