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Hamiltonian discontinuous Galerkin FEM for linear, stratified (in)compressible Euler equations: internal gravity waves
van Oers, A.M.; Maas, L.R.M.; Bokhove, O. (2017). Hamiltonian discontinuous Galerkin FEM for linear, stratified (in)compressible Euler equations: internal gravity waves. J. Comput. Physics 330: 770-793. dx.doi.org/10.1016/j.jcp.2016.10.032
In: Journal of Computational Physics. Academic Press: Amsterdam etc.. ISSN 0021-9991, meer
Peer reviewed article  

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Author keywords
    Linear stratified Euler equations; Hamiltonian structure; Discontinuous Galerkin method; Internal gravity waves; Wave attractors

Auteurs  Top 
  • van Oers, A.M., meer
  • Maas, L.R.M., meer
  • Bokhove, O.

Abstract
    The linear equations governing internal gravity waves in a stratified ideal fluid possess a Hamiltonian structure. A discontinuous Galerkin finite element method has been developed in which this Hamiltonian structure is discretized, resulting in conservation of discrete analogs of phase space and energy. This required (i) the discretization of the Hamiltonian structure using alternating flux functions and symplectic time integration, (ii)the discretization of a divergence-free velocity field using Dirac’s theory of constraints and (iii)the handling of large-scale computational demands due to the 3-dimensional nature of internal gravity waves and, in confined, symmetry-breaking fluid domains, possibly its narrow zones of attraction.

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