New two‐dimensional slope limiters for discontinuous Galerkin methods on arbitrary meshes
By H. Hoteit, P. Ackerer, Robert Mosé, J. Erhel, Bernard Philippe. 2004
120 citations recorded by the source corpus.
Subfields: Computational Mechanics, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/0b2c855fb9c4f19ab7235134f235d9db941830b7
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In Computational Mechanics
- Abbas Firoozabadi
- H. Hoteit
- Dmitri Kuzmin
- Ali Zidane
- Jisheng Kou
- Shuyu Sun
- Matthew W. Farthing
- Fred L. Ogden
In Numerical Analysis
Citations in the corpus
- Slope limiting for discontinuous Galerkin approximations with a possibly non‐orthogonal Taylor basis (2013, methodology): “A variety of discontinuity capturing and slope limiting techniques are available for DG finite element approximations [3, 4, 7, 12, 13, 14, 23] and their finite difference/volume counterparts [2, 21, 25].”
- Multicomponent fluid flow by discontinuous Galerkin and mixed methods in unfractured and fractured media (2005, methodology): “On unstructured grids, Karimi-Fard et al. [2004] used an analogy between flow in fractured porous media and conductance through a network of resistors.”
- A SLOPE LIMITING PROCEDURE IN DISCONTINUOUS GALERKIN FINITE ELEMENT METHOD FOR GASDYNAMICS APPLICATIONS (2005, unknown): “[17] introduce an extension of van Leer’s slope limiter for two-dimensional DG method using unstructured quadrangular or triangular meshes.”
- Compositional Modeling by the Combined Discontinuous Galerkin and Mixed Methods (2004, methodology): “Our scheme is stabilized by using the multidimensional slope limiter introduced by Hoteit et al. (2004), which is an improved version of that used by Chavent and Jaffré (1986).”