Well-balanced path-conservative discontinuous Galerkin methods with equilibrium preserving space for two-layer shallow water equations
This paper introduces well-balanced path-conservative discontinuous Galerkin (DG)
methods for two-layer shallow water equations, ensuring exactness for both still water and …
methods for two-layer shallow water equations, ensuring exactness for both still water and …
High-order accurate structure-preserving finite volume schemes on adaptive moving meshes for shallow water equations: Well-balancedness and positivity
This paper develops high-order accurate, well-balanced (WB), and positivity-preserving (PP)
finite volume schemes for shallow water equations on adaptive moving structured meshes …
finite volume schemes for shallow water equations on adaptive moving structured meshes …
High-order accurate entropy stable schemes for compressible Euler equations with van der Waals equation of state on adaptive moving meshes
S Li, H Tang - arXiv preprint arXiv:2407.05568, 2024 - arxiv.org
This paper develops the high-order entropy stable (ES) finite difference schemes for multi-
dimensional compressible Euler equations with the van der Waals equation of state (EOS) …
dimensional compressible Euler equations with the van der Waals equation of state (EOS) …
A Novel Computational Approach for Wind-Driven Flows over Deformable Topography
A Al-Ghosoun, M Seaid - International Conference on Computational …, 2024 - Springer
Single-layer shallow water models have been widely used for simulating shallow water
waves over both fixed and movable beds. However, these models can not capture some …
waves over both fixed and movable beds. However, these models can not capture some …