Part II. Discontinuous Galerkin method applied to a single phase flow in porous media
By Beatrice M. Riviere, Mary F. Wheeler, K. Banas. 2000
98 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/a83796571efd74c1f41f6831b7bd536d31147ac2
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Geoffrey C. Fox
- Peter Bastian
- Ian T Foster
- William D. Gropp
- Jack J. Dongarra
- Linda Torczon
- Shuyu Sun
- Ken E. Kennedy
In Computational Theory and Mathematics
- Geoffrey C. Fox
- Peter Bastian
- Ian T Foster
- William D. Gropp
- Jack J. Dongarra
- Linda Torczon
- Shuyu Sun
- Ken E. Kennedy
Citations in the corpus
- Discontinuous Galerkin methods for reactive transport in porous media (2003, background): “In 1999 and 2000, Rivière et al [71, 74, 75, 78] introduced a variation of the OBB formulation by adding interior penalty terms to the non-symmetric formulation, i.”
- Higher Order Discontinuous Galerkin Methods for Flow and Transport in Porous Media (2003, background): “Their uniform applicability to hyperbolic, elliptic and parabolic problems as well as their robustness with respect to strongly dis continuous coefficients renders them very attractive for porous medium flow and transport calculations [ 32 , 1]. The application of DG methods to a bench mark proble”
- Sourcebook of parallel computing (2003, methodology): “Mixed finite element (finite volume) methods coupled with Godunov characteristics or discontinuous Galerkin methods [805, 806] have been formulated that satisfy these criteria.”