Riemann problems for a class of coupled hyperbolic systems of conservation laws with a source term
type: Item
instance of: scholarly article
title: Riemann problems for a class of coupled hyperbolic systems of conservation laws with a source term
zbMATH Open document ID: 1415.35197
author: Yu Zhang
author: Yanyan Zhang
published in: Communications on Pure and Applied Analysis
publication date: 2019-03-21T00:00:00Z
Mathematics Subject Classification ID: 35L67
Mathematics Subject Classification ID: 35L65
Mathematics Subject Classification ID: 76N10
zbMATH DE Number: 7040502
zbMATH Keywords: delta shock wave
zbMATH Keywords: vacuum
zbMATH Keywords: generalized Rankine-Hugoniot relation
zbMATH Keywords: entropy condition
zbMATH Keywords: propagation speed
zbMATH Keywords: strength of delta shock wave
MaRDI profile type: Publication
full work available at URL: cpaa.2019073
OpenAlex ID: W2899784627
cites work: Q4333357
cites work: Sticky Particles and Scalar Conservation Laws
cites work: Sticky particle dynamics with interactions
cites work: Formation of $\delta$-Shocks and Vacuum States in the Vanishing Pressure Limit of Solutions to the Euler Equations for Isentropic Fluids
cites work: Concentration and cavitation in the vanishing pressure limit of solutions to the Euler equations for nonisentropic fluids
cites work: Dynamics of propagation and interaction of \(\delta\)-shock waves in conservation law systems
cites work: Shadow waves for pressureless gas balance laws
cites work: On a nonhomogeneous system of pressureless flow
cites work: Non-classical shallow water flows
cites work: Multi-phase computations in geometrical optics
cites work: On Pressureless Gases Driven by a Strong Inhomogeneous Magnetic Field
cites work: The vanishing pressure limits of Riemann solutions to the Chaplygin gas equations with a source term
cites work: The limit behavior of the Riemann solutions to the generalized Chaplygin gas equations with a source term
cites work: A global unique solvability of entropic weak solution to the one-dimensional pressureless Euler system with a flocking dissipation
cites work: Weak Solution to Pressureless Type System
cites work: Well posedness for pressureless flow
cites work: Singular solutions of a fully nonlinear 2 × 2 system of conservation laws
cites work: Singular solutions for the shallow-water equations
cites work: Q3483714
cites work: Q4265266
cites work: Q3770198
cites work: DELTA SHOCK WAVES AS A LIMIT OF SHOCK WAVES
cites work: Pressureless Euler/Euler–Poisson Systems via Adhesion Dynamics and Scalar Conservation Laws
cites work: The motion of a finite mass of granular material down a rough incline
cites work: The Riemann problem admitting \(\delta-, \delta ^{\prime }\)-shocks, and vacuum states (the vanishing viscosity approach)
cites work: The Riemann problem for the pressureless Euler system with the Coulomb-like friction term
cites work: The Riemann problem for the Chaplygin gas equations with a source term
cites work: The Riemann problem for the transportation equations in gas dynamics
cites work: The exact Riemann solutions to the generalized Chaplygin gas equations with friction
cites work: Two-dimensional Riemann problem for a hyperbolic system of nonlinear conservation laws. II: Initial data involving some rarefaction waves
cites work: Delta-shock waves as limits of vanishing viscosity for hyperbolic systems of conservation laws
cites work: Riemann problems for a class of coupled hyperbolic systems of conservation laws
cites work: Generalized plane delta-shock waves for \(n\)-dimensional zero-pressure gas dynamics
cites work: The Riemann problem with delta initial data for a class of coupled hyperbolic systems of conservation laws
cites work: New developments of delta shock waves and its applications in systems of conservation laws
cites work: Delta shock waves with Dirac delta function in both components for systems of conservation laws
cites work: Generalized variational principles, global weak solutions and behavior with random initial data for systems of conservation laws arising in adhesion particle dynamics
cites work: Vanishing viscosity limit for Riemann solutions to a class of non-strictly hyperbolic systems
Wikidata QID: Q128827399
DOI: 10.3934/CPAA.2019073
description: scientific article; zbMATH DE number 7040502