A two-dimensional fourth-order unstructured-meshed Euler solver based on the CESE method

DOI10.1016/j.jcp.2013.09.044zbMath1349.65437OpenAlexW1992591352MaRDI QIDQ348542

Jean-Luc Cambier, Yung-Yu Chen, David L. Bilyeu, Sheng-Tao John Yu

Publication date: 5 December 2016

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2013.09.044

zbMATH Keywords

Euler solverCESE methodfourth-order methodtriangular unstructured mesh

Mathematics Subject Classification ID

Finite element, Rayleigh-Ritz and Galerkin methods for initial value and initial-boundary value problems involving PDEs (65M60)

Related Items

A class of high-order weighted compact central schemes for solving hyperbolic conservation laws ⋮ A Two-Dimensional Third-Order CESE Scheme for Ideal MHD Equations ⋮ Maximum-principle-satisfying space-time conservation element and solution element scheme applied to compressible multifluids

Uses Software

• CESE

Cites Work

• Dispersion-relation-preserving finite differene schemes for computational acoustics
• A unified framework for the construction of one-step finite volume and discontinuous Galerkin schemes on unstructured meshes
• Efficient, high accuracy ADER-WENO schemes for hydrodynamics and divergence-free magneto\-hydrodynamics
• Efficient implementation of ADER schemes for Euler and magnetohydrodynamical flows on structured meshes -- speed comparisons with Runge-Kutta methods
• Finite volume schemes of very high order of accuracy for stiff hyperbolic balance laws
• A sub-cell based indicator for troubled zones in RKDG schemes and a novel class of hybrid RKDG+HWENO schemes
• Building blocks for arbitrary high order discontinuous Galerkin schemes