Central‐upwind schemes on triangular grids for hyperbolic systems of conservation laws
By Alexander Kurganov, Guergana Petrova. 2005
99 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/3720cea006b9164b30a08b1c07b0cc24d872b899
How researchers see this paper
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In Applied Mathematics
- Bojan Popov
- Henry G. Weller
- Richard Pasquetti
- J. Reese
- Jean-Luc Guermond
- Luca Gasparini
- C. J. Greenshields
In Computational Mechanics
- Bojan Popov
- Henry G. Weller
- Richard Pasquetti
- J. Reese
- Jean-Luc Guermond
- Luca Gasparini
- C. J. Greenshields
- Jie Shen
Citations in the corpus
- Entropy viscosity method for nonlinear conservation laws (2011, background): “A true two-dimensional non-oscillatory reconstruction which could be applied to arbitrary unstructured meshes (without any additional post processing) seems to be available only in the piecewise linear case, see [5,18], and extensions to higher degree polynomial reconstructions do not seem to be evi”
- Implementation of semi‐discrete, non‐staggered central schemes in a colocated, polyhedral, finite volume framework, for high‐speed viscous flows (2009, methodology): “Since we are interpolating to a given face only from neighbouring cell values, we apply the KT and KNP methods in their original form for multi-dimensional systems using the so-called ‘dimension-by-dimension’ reconstruction [26, 27] (perhaps better termed as ‘face-by-face’ reconstruction in a polyhe”