Riemann problem for the relativistic generalized Chaplygin Euler equations
From MaRDI portal
Publication:905416
zbMath1331.35230MaRDI QIDQ905416
Meixiang Huang, Zhi-Qiang Shao
Publication date: 19 January 2016
Published in: Communications on Pure and Applied Analysis (Search for Journal in Brave)
Shocks and singularities for hyperbolic equations (35L67) Hyperbolic conservation laws (35L65) Euler equations (35Q31)
Related Items (6)
The Riemann problem for the relativistic full Euler system with generalized Chaplygin proper energy density-pressure relation ⋮ Instability solutions for the Rayleigh-Taylor problem of non-homogeneous viscoelastic fluids in bounded domains ⋮ Delta shocks and vacuum states in vanishing pressure limits of solutions to the relativistic Euler equations for generalized Chaplygin gas ⋮ Finite-time blowup of smooth solutions for the relativistic generalized Chaplygin Euler equations ⋮ Long-time behaviour of classical solutions to the relativistic Euler equations with logarithmic equation of state ⋮ On effect of surface tension in the Rayleigh-Taylor problem of stratified viscoelastic fluids
Cites Work
- Unnamed Item
- Riemann problem for the relativistic Chaplygin Euler equations
- Formation of delta shocks and vacuum states in the vanishing pressure limit of Riemann solutions to the perturbed Aw-Rascle model
- Holographic Chaplygin gas model
- Solutions with concentration to the Riemann problem for the one-dimensional Chaplygin gas equations
- The Riemann problem admitting \(\delta-, \delta ^{\prime }\)-shocks, and vacuum states (the vanishing viscosity approach)
- Multidimensional shock interaction for a Chaplygin gas
- Delta shocks and vacuum states in vanishing pressure limits of solutions to the relativistic Euler equations for polytropic gases
- Solutions à variations bornées pour certains systèmes hyperboliques de lois de conservation. (Solutions of bounded variations for certain hyperbolic systems of conservation laws)
- Global solutions of the relativistic Euler equations
- Two-dimensional Riemann problem for a hyperbolic system of nonlinear conservation laws. I: Four-\(J\) cases
- Existence theory for the isentropic Euler equations
- Dynamics of propagation and interaction of \(\delta\)-shock waves in conservation law systems
- Stability of Riemann solutions with large oscillation for the relativistic Euler equations
- Spaces of weighted measures for conservation laws with singular shock solutions
- Riemann problems for a class of coupled hyperbolic systems of conservation laws
- The Riemann problem for one-dimensional generalized Chaplygin gas dynamics
- \(\delta ^{\prime }\)-shock waves as a new type of solutions to systems of conservation laws
- Measure solutions to a strictly hyperbolic system of conservation laws
- Flots d'Anosov a Distributions Stable et Instable Differentiables
- Formation of $\delta$-Shocks and Vacuum States in the Vanishing Pressure Limit of Solutions to the Euler Equations for Isentropic Fluids
- Delta and singular delta locus for one-dimensional systems of conservation laws
This page was built for publication: Riemann problem for the relativistic generalized Chaplygin Euler equations