Small, medium and large shock waves for radiative Euler equations
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Publication:1951017
DOI10.1016/j.physd.2012.11.008zbMath1264.35170arXiv1202.2815OpenAlexW2050806442MaRDI QIDQ1951017
Publication date: 28 May 2013
Published in: Physica D (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1202.2815
Related Items (10)
Periodic entropy solution to a conservation law with nonlocal source arising in radiative gas ⋮ Global stability of rarefaction wave for the outflow problem governed by the radiative Euler equations ⋮ Asymptotic Stability of Shock Wave for the Outflow Problem Governed by the One-Dimensional Radiative Euler Equations ⋮ A Note on Asymptotic Stability of Rarefaction Wave of the Impermeable Problem for Radiative Euler Flows ⋮ Asymptotic Stability of Rarefaction Wave for the Inflow Problem Governed by the One-Dimensional Radiative Euler Equations ⋮ Asymptotic stability of viscous contact wave for the inflow problem of the one-dimensional radiative Euler equations ⋮ Asymptotic stability of a composite wave of two viscous shock waves for the one-dimensional radiative Euler equations ⋮ BV estimates on Lax-Friedrichs' scheme for a radiating gas model with nonlinear radiative inhomogeneity ⋮ Propagating fronts for a viscous Hamer-type system ⋮ $L^\infty$-stability of Discontinuous Traveling Waves in a Hyperbolic-Elliptic Coupled System
Cites Work
- Rotated vector fields
- The regularized Chapman-Enskog expansion for scalar conservation laws
- Shock profiles for non-equilibrium radiating gases
- Limit-cycles and rotated vector fields
- Shock Waves for a Model System of the Radiating Gas
- Shock waves for radiative hyperbolic-elliptic systems
- A Coupled Model for Radiative Transfer: Doppler Effects, Equilibrium, and Nonequilibrium Diffusion Asymptotics
- NON-LINEAR EFFECTS ON THE PROPAGATION OF SOUND WAVES IN A RADIATING GAS
- The Existence and Limit Behavior of the One-Dimensional Shock Layer
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