On the analysis and construction of perfectly matched layers for the linearized Euler equations

From MaRDI portal
Publication:1289124

DOI10.1006/jcph.1998.5938zbMath0933.76063OpenAlexW1964895327MaRDI QIDQ1289124

Jan S. Hesthaven

Publication date: 29 March 2000

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/23bc63ad97ba45cb204c78708bba0e93edbb5ef0



Related Items

Stable perfectly matched layers with Lorentz transformation for the convected Helmholtz equation, On the analysis of Bérenger's Perfectly Matched Layers for Maxwell's equations, Absorbing boundary conditions for nonlinear acoustics: the Westervelt equation, A time domain analysis of PML models in acoustics, Absorbing boundary layer control for linear one-dimensional wave propagation problems, Perfectly matched layer boundary condition for two-dimensional Euler equations in generalized coordinate system, A Sommerfeld non-reflecting boundary condition for the wave equation in mixed form, An algebraic method to develop well-posed PML models. Absorbing layers, perfectly matched layers, linearized Euler equations, Absorbing boundary conditions for simulation of gravitational waves with spectral methods in spherical coordinates, Mixed unsplit-field perfectly matched layers for transient simulations of scalar waves in heterogeneous domains, Exact non-reflecting boundary conditions revisited: well-posedness and stability, Absorbing boundary conditions for the Euler and Navier-Stokes equations with the spectral difference method, High order weighted essentially non-oscillation schemes for two-dimensional detonation wave simulations, Convergence analysis of time-domain PMLS for 2D electromagnetic wave propagation in dispersive waveguides, A Legendre pseudospectral penalty scheme for solving time-domain Maxwell's equations, Parametrization-free locally-conformal perfectly matched layer method for finite element solution of Helmholtz equation, Stability of perfectly matched layers, group velocities and anisotropic waves., The half-space matching method for elastodynamic scattering problems in unbounded domains, Computation of electromagnetic scattering with a non‐conforming discontinuous spectral element method, Non-linear PML equations for time dependent electromagnetics in three dimensions, Novel two-way artificial boundary condition for 2D vertical water wave propagation modelled with radial-basis-function collocation method, Remarks on the stability of Cartesian PMLs in corners, Self-adaptive absorbing boundary conditions for quasilinear acoustic wave propagation, Discontinuous Galerkin discretizations of the Boltzmann-BGK equations for nearly incompressible flows: semi-analytic time stepping and absorbing boundary layers, Discretely nonreflecting boundary conditions for linear hyperbolic systems, Lacunae based stabilization of PMLs, Near-field performance analysis of locally-conformal perfectly matched absorbers via Monte Carlo simulations, Towards a transparent boundary condition for compressible Navier-Stokes equations, A modified and stable version of a perfectly matched layer technique for the 3-D second order wave equation in time domain with an application to aeroacoustics, Adaptive finite element method for the sound wave problems in two kinds of media, An extension of DG methods for hyperbolic problems to one-dimensional semi-infinite domains, A new approach to perfectly matched layers for the linearized Euler system, Improved boundary conditions for the direct numerical simulation of turbulent subsonic flows. I: Inviscid flows, A stable, perfectly matched layer for linearized Euler equations in unsplit physical variables, Absorbing boundary conditions for scalar waves in anisotropic media. II: Time-dependent modeling, A robust absorbing layer method for anisotropic seismic wave modeling, Perfectly matched layer absorbing boundary condition for nonlinear two-fluid plasma equations, Absorbing Boundary Conditions, A modified PML acoustic wave equation, Well-posed perfectly matched layers for advective acoustics, Well-posedness of the Westervelt equation with higher order absorbing boundary conditions, Perfectly matched layers for coupled nonlinear Schrödinger equations with mixed derivatives, Analysis of sponge zones for computational fluid mechanics, Wave propagation in advected acoustics within a non-uniform medium under the effect of gravity



Cites Work