High-order accurate entropy stable schemes for relativistic hydrodynamics with general Synge-type equation of state
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Publication:6182314
DOI10.1007/s10915-023-02440-xWikidataQ130177410 ScholiaQ130177410MaRDI QIDQ6182314
Kailiang Wu, Shengrong Ding, Linfeng Xu
Publication date: 25 January 2024
Published in: Journal of Scientific Computing (Search for Journal in Brave)
equation of staterelativistic hydrodynamicsdissipation matrixentropy stable schemeentropy conservative scheme
Cites Work
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- High-order entropy stable finite difference schemes for nonlinear conservation laws: finite domains
- Runge-Kutta discontinuous Galerkin methods with WENO limiter for the special relativistic hydrodynamics
- A well balanced and entropy conservative discontinuous Galerkin spectral element method for the shallow water equations
- Formulation of discontinuous Galerkin methods for relativistic astrophysics
- A subluminal relativistic magnetohydrodynamics scheme with ADER-WENO predictor and multidimensional Riemann solver-based corrector
- Affordable, entropy-consistent Euler flux functions. II: Entropy production at shocks
- Comparison of some entropy conservative numerical fluxes for the Euler equations
- Low dissipative entropy stable schemes using third order WENO and TVD reconstructions
- SpECTRE: A task-based discontinuous Galerkin code for relativistic astrophysics
- Entropy stable high order discontinuous Galerkin methods with suitable quadrature rules for hyperbolic conservation laws
- Entropy stable high order discontinuous Galerkin methods for ideal compressible MHD on structured meshes
- Relativistic hydrodynamics and essentially non-oscillatory shock capturing schemes
- ENO reconstruction and ENO interpolation are stable
- A general framework to construct schemes satisfying additional conservation relations. Application to entropy conservative and entropy dissipative schemes
- Entropy stable discontinuous Galerkin schemes for the special relativistic hydrodynamics equations
- High-order accurate entropy stable nodal discontinuous Galerkin schemes for the ideal special relativistic magnetohydrodynamics
- Entropy stable adaptive moving mesh schemes for 2D and 3D special relativistic hydrodynamics
- High-order accurate entropy stable finite difference schemes for the shallow water magnetohydrodynamics
- Second-order accurate BGK schemes for the special relativistic hydrodynamics with the Synge equation of state
- High-order accurate entropy stable adaptive moving mesh finite difference schemes for special relativistic (magneto)hydrodynamics
- Reinterpretation and extension of entropy correction terms for residual distribution and discontinuous Galerkin schemes: application to structure preserving discretization
- A physical-constraint-preserving finite volume WENO method for special relativistic hydrodynamics on unstructured meshes
- Capturing composite waves in non-convex special relativistic hydrodynamics
- Entropy-stable schemes for relativistic hydrodynamics equations
- High-order accurate physical-constraints-preserving finite difference WENO schemes for special relativistic hydrodynamics
- Affordable, entropy conserving and entropy stable flux functions for the ideal MHD equations
- Entropy stable shock capturing space-time discontinuous Galerkin schemes for systems of conservation laws
- High-order accurate entropy stable adaptive moving mesh finite difference schemes for (multi-component) compressible Euler equations with the stiffened equation of state
- Entropy Stable Finite Volume Scheme for Ideal Compressible MHD on 2-D Cartesian Meshes
- Relativistic Hydrodynamics
- A Skew-Symmetric Discontinuous Galerkin Spectral Element Discretization and Its Relation to SBP-SAT Finite Difference Methods
- Arbitrarily High-order Accurate Entropy Stable Essentially Nonoscillatory Schemes for Systems of Conservation Laws
- Entropy Stable Spectral Collocation Schemes for the Navier--Stokes Equations: Discontinuous Interfaces
- Entropy Symmetrization and High-Order Accurate Entropy Stable Numerical Schemes for Relativistic MHD Equations
- Riemann Solvers, the Entropy Condition, and Difference
- On the Convergence of Difference Approximations to Scalar Conservation Laws
- The Numerical Viscosity of Entropy Stable Schemes for Systems of Conservation Laws. I
- Monotone Difference Approximations for Scalar Conservation Laws
- On finite-difference approximations and entropy conditions for shocks
- Entropy stability theory for difference approximations of nonlinear conservation laws and related time-dependent problems
- An Adaptive Moving Mesh Method for Two-Dimensional Relativistic Hydrodynamics
- An efficient shock-capturing central-type scheme for multidimensional relativistic flows
- Fully Discrete, Entropy Conservative Schemes of ArbitraryOrder
- Minimum Principle on Specific Entropy and High-Order Accurate Invariant-Region-Preserving Numerical Methods for Relativistic Hydrodynamics
- Strictly convex entropy and entropy stable schemes for reactive Euler equations
- High-Order Accurate Entropy Stable Finite Difference Schemes for One- and Two-Dimensional Special Relativistic Hydrodynamics
- Relaxation Runge--Kutta Methods: Conservation and Stability for Inner-Product Norms
- Relaxation Runge--Kutta Methods: Fully Discrete Explicit Entropy-Stable Schemes for the Compressible Euler and Navier--Stokes Equations
- Admissible states and physical-constraints-preserving schemes for relativistic magnetohydrodynamic equations
- Kinetic Energy Preserving and Entropy Stable Finite Volume Schemes for Compressible Euler and Navier-Stokes Equations
- Relativistic Rankine-Hugoniot Equations
- Numerical hydrodynamics in special relativity
- Simple and efficient Godunov scheme for computational relativistic gas dynamics.
- Geometric Quasilinearization Framework for Analysis and Design of Bound-Preserving Schemes
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