Pages that link to "Item:Q2133015"
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The following pages link to Entropy stable, robust and high-order DGSEM for the compressible multicomponent Euler equations (Q2133015):
Displaying 14 items.
- A discontinuous Galerkin spectral element method for a nonconservative compressible multicomponent flow model (Q2099751) (← links)
- High order entropy preserving ADER-DG schemes (Q2101926) (← links)
- Energy relaxation approximation for compressible multicomponent flows in thermal nonequilibrium (Q2143155) (← links)
- Entropy stable discontinuous Galerkin methods for balance laws in non-conservative form: applications to the Euler equations with gravity (Q2168326) (← links)
- A class of structurally complete approximate Riemann solvers for trans- and supercritical flows with large gradients (Q2168336) (← links)
- Convergence of discontinuous Galerkin schemes for the Euler equations via dissipative weak solutions (Q2673966) (← links)
- High-order accurate entropy stable adaptive moving mesh finite difference schemes for (multi-component) compressible Euler equations with the stiffened equation of state (Q2674066) (← links)
- Invariant Domain Preserving High-Order Spectral Discontinuous Approximations of Hyperbolic Systems (Q6108170) (← links)
- High-order methods for hypersonic flows with strong shocks and real chemistry (Q6173341) (← links)
- Entropy stable, robust and high-order DGSEM for the compressible multicomponent Euler equations (Q6332962) (← links)
- Positivity-preserving and entropy-bounded discontinuous Galerkin method for the chemically reacting, compressible Euler equations. I: The one-dimensional case (Q6497245) (← links)
- A Comparative Study of Different Sets of Variables in a Discontinuous Galerkin Method with Entropy Balance Enforcement (Q6558586) (← links)
- Maximum principle preserving time implicit DGSEM for linear scalar hyperbolic conservation laws (Q6589920) (← links)
- Local subcell monolithic DG/FV convex property preserving scheme on unstructured grids and entropy consideration (Q6670712) (← links)