This paper develops entropy stable (ES) adaptive moving mesh schemes for the 2D and 3D
special relativistic hydrodynamic (RHD) equations. They are built on the ES finite volume …

This paper develops high-order accurate well-balanced (WB) energy stable (ES) finite
difference schemes for multi-layer (the number of layers M⩾ 2) shallow water equations …

In this paper, we present an entropy-stable (ES) discretization using a nodal discontinuous
Galerkin (DG) method for the ideal multi-ion magneto-hydrodynamics (MHD) equations. We …

This paper proposes high-order accurate well-balanced (WB) energy stable (ES) adaptive
moving mesh finite difference schemes for the shallow water equations (SWEs) with non-flat …

This paper studies high-order accurate entropy stable nodal discontinuous Galerkin (DG)
schemes for the ideal special relativistic magnetohydrodynamics (RMHD). It is built on the …

摘要椇磁流体方程的数值求解在等离子体物理学暍天体物理研究以及流动控制等领域具有重要
意义棳本文构造了用于求解理想磁流体动力学方程的基于移动网格的熵稳定格式棳此方法将斠 …

High order sign stable reconstructions are much sought after to develop high order non-
oscillatory entropy stable schemes. This work presents a very simple but generic approach …

This article presents entropy stable discontinuous Galerkin numerical schemes for equations
of special relativistic hydrodynamics with the ideal equation of state. The numerical schemes …

We develop a new second-order flux globalization based path-conservative central-upwind
(PCCU) scheme for rotating shallow water magnetohydrodynamic equations. The new …

In this paper, a second-order finite volume Non-Homogeneous Riemann Solver is used to
obtain an approximate solution for the two-dimensional shallow water …