A geometric singular perturbation approach for planar stationary shock waves
From MaRDI portal
Publication:2396246
DOI10.1016/J.PHYSD.2015.04.004zbMath1364.76200OpenAlexW1095890324MaRDI QIDQ2396246
Z. Wang, Junheng Ren, Muhammad Nauman Aslam, Jia-Zhong Zhang
Publication date: 7 June 2017
Published in: Physica D (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.physd.2015.04.004
PDEs in connection with fluid mechanics (35Q35) Gas dynamics (general theory) (76N15) Singular perturbations for ordinary differential equations (34E15)
Related Items (4)
A general objective shock wave detection from a geometric singular perturbation approach ⋮ Thermalized solution of the Galerkin-truncated Burgers equation: from the birth of local structures to thermalization ⋮ Asymptotic expansions for a degenerate canard explosion ⋮ Bifurcation Analysis of the Oblique Shock Wave in the Supersonic Flow Over a Wedge from a Calculus of Variation Approach
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Existence and uniqueness of generalized stationary waves for viscous gas flow through a nozzle with discontinuous cross section
- Shock wave detection in two-dimensional flow based on the theory of characteristics from CFD data
- Approximate inertial manifolds of Burgers equation approached by nonlinear Galerkin's procedure and its application
- Compressible fluid flow and systems of conservation laws in several space variables
- Viscous standing asymptotic states of isentropic compressible flows through a nozzle
- Inviscid and viscous stationary waves of gas flow through contracting-expanding nozzles
- Hyperbolic conservation laws with relaxation
- Geometric singular perturbation theory for ordinary differential equations
- Supersonic flow and shock waves. Reprint of the ed. published by Interscience Publishers, New York
- Gas dynamics in thermal nonequilibrium and general hyperbolic systems with relaxation
- Numerical study of shock formation in the dispersionless Kadomtsev-Petviashvili equation and dispersive regularizations
- Standing Waves for Phase Transitions in a Spherically Symmetric Nozzle
- Multidimensional viscous shocks I: Degenerate symmetrizers and long time stability
- The structure of shock waves as a test of Brenner's modifications to the Navier–Stokes equations
- A stationary circular hydraulic jump, the limits of its existence and its gasdynamic analogue
- Folds, canards and shocks in advection–reaction–diffusion models
- Multidimensional viscous shocks II: The small viscosity limit
- Regularized 13-moment equations: shock structure calculations and comparison to Burnett models
- A Dynamical Systems Approach to Traveling Wave Solutions for Liquid/Vapor Phase Transition
- Numerical simulation of shock wave structure in nitrogen
- The Compact Discontinuous Galerkin (CDG) Method for Elliptic Problems
- Navier–Stokes regularization of multidimensional Euler shocks
- Viscous Regularization of the Euler Equations and Entropy Principles
- Shock waves in arbitrary fluids
- The Existence and Limit Behavior of the One-Dimensional Shock Layer
- Partial differential equations 2. Functional analytic methods. With consideration of lectures by E. Heinz
- Hyperbolic Conservation Laws in Continuum Physics
- Canards in \(\mathbb{R}^3\)
This page was built for publication: A geometric singular perturbation approach for planar stationary shock waves
