Revisiting the spectral analysis for high-order spectral discontinuous methods

The spectral analysis is a basic tool to characterise the behaviour of any convection scheme. By nature, the solution projected onto the Fourier basis enables to estimate the dissipation and the dispersion associated with the spatial discretisation of the hyperbolic linear problem. In this paper, we...

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Bibliographic Details
Published in:	Journal of computational physics Vol. 337; pp. 379 - 402
Main Authors:	Vanharen, Julien, Puigt, Guillaume, Vasseur, Xavier, Boussuge, Jean-François, Sagaut, Pierre
Format:	Journal Article
Language:	English
Published:	Cambridge Elsevier Inc 15.05.2017 Elsevier Science Ltd Elsevier
Subjects:	Aeroacoustics Aliasing Computational physics Convection Dissipation Energy dissipation Engineering Sciences Finite Difference Finite difference method Finite element analysis Fluids mechanics Fourier transforms Linear equations Mathematical analysis Matrix Power Method Mechanics Space–time spectral analysis Spectra Spectral discontinuous Studies Time integration Space–time spectral analysis Matrix Power Method Spectral discontinuous Aliasing Aeroacoustics Finite Difference Space-time spectral analysis
ISSN:	0021-9991, 1090-2716
Online Access:	Get full text
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