A new construction of perfectly matched layers for the linearized Euler equations
Frédéric Nataf
Abstract
Based on a PML for the advective wave equation, we propose two PML models for the linearized Euler equations. The derivation of the first model can be applied to other physical models. The second model was implemented. Numerical results are shown.
Create a lesson
Related papers
To lift or not to lift: Operator inference for nonlinear PDEs with boundary control
Zhuoyuan Wang, Yorie Nakahira, Wael H. Ali et al.
Sobolev--Poincaré inequalities for piecewise W2,p functions over general polytopic meshes
Michele Botti, Lorenzo Mascotto
Robust Multigrid on Adaptive Meshes for the Integral Fractional Laplacian
Markus Faustmann, Paula Hilbert, Ani Miraçi et al.
A Tensor-Network Chebyshev-Galerkin Method for Boundary-Value Problems in Computational Mechanics
Juan José Rodríguez-Aldavero, Ángel de la Rosa Velasco, Juan José García-Ripoll
A volume-conserving ALE continuous Galerkin method with residual-based Dirichlet--Neumann fluxes for nonlinear free-surface waves
Fan Wang, Yinhua Xia, Yan Xu
A weak Galerkin finite element method for the coupled Stokess-Biot problem
Rui Li, Hui Peng, Xiuli Wang