Absorbing boundary condition for nonlinear Euler equations in primitive variables based on the perfectly matched layer technique

DOI10.1016/J.COMPFLUID.2010.08.018zbMath1245.76082OpenAlexW2074187749MaRDI QIDQ448199

Fang Q. Hu, Xiao-dong Li, Da-kai Lin

Publication date: 30 August 2012

Published in: Computers and Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.compfluid.2010.08.018

zbMATH Keywords

computational aeroacousticsnonreflecting boundary conditionprimitive variablesperfectly matched layernonlinear Euler equations

Mathematics Subject Classification ID

Finite difference methods applied to problems in fluid mechanics (76M20) Hydro- and aero-acoustics (76Q05)

Related Items (1)

Perfectly matched layer absorbing boundary condition for nonlinear two-fluid plasma equations

Cites Work

• Development of PML absorbing boundary conditions for computational aeroacoustics: a progress review
• Dispersion-relation-preserving finite differene schemes for computational acoustics
• Absorbing boundary conditions for nonlinear Euler and Navier-Stokes equations based on the perfectly matched layer technique
• A shock-capturing methodology based on adaptative spatial filtering for high-order non-linear computations
• \(2N\)-storage low dissipation and dispersion Runge-Kutta schemes for computational acoustics
• A perfectly matched layer for the absorption of electromagnetic waves
• Stability of perfectly matched layers, group velocities and anisotropic waves.
• Well-posed perfectly matched layers for advective acoustics
• A perfectly matched layer absorbing boundary condition for linearized Euler equations with a non-uniform mean flow
• A new approach to perfectly matched layers for the linearized Euler system
• On absorbing boundary conditions for linearized Euler equations by a perfectly matched layer
• Analysis of sponge zones for computational fluid mechanics
• PML absorbing boundary conditions for the linearized and nonlinear Euler equations in the case of oblique mean flow
• Absorbing Boundary Conditions
• A stable, perfectly matched layer for linearized Euler equations in unsplit physical variables

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