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hal.structure.identifierUniversità degli studi di Catania = University of Catania [Unict]
dc.contributor.authorAVGERINOS, Stavros
hal.structure.identifierPolitecnico di Torino = Polytechnic of Turin [Polito]
dc.contributor.authorBERNARD, Florian
hal.structure.identifierInstitut de Mathématiques de Bordeaux [IMB]
hal.structure.identifierModeling Enablers for Multi-PHysics and InteractionS [MEMPHIS]
dc.contributor.authorIOLLO, Angelo
hal.structure.identifierUniversità degli studi di Catania = University of Catania [Unict]
dc.contributor.authorRUSSO, Giovanni
dc.date.issued2019
dc.identifier.issn0021-9991
dc.description.abstractEnWe propose a family of simple second order accurate schemes for the numerical solution of Euler equation of gas dynamics that are (linearly) implicit in the acoustic waves, eliminating the acoustic CFL restriction on the time step. The general idea is that explicit differential operators in space relative to convective or material speeds are discretized by upwind schemes or local Lax-Friedrics fluxes and the linear implicit operators, pertaining to acoustic waves, are discretized by central differences. We have compared the results of such schemes on a series of one-dimensional test problems including classical shock tube configurations. Also we have considered low-Mach number acoustic wave propagation tests as well as nozzle flows in various Mach regimes. The results show that these schemes do not introduce excessive numerical dis-sipation at low Mach number providing an accurate solution in such regimes. They perform reasonably well also when the Mach number are not too small.
dc.language.isoen
dc.publisherElsevier
dc.title.enLinearly implicit all Mach number shock capturing schemes for the Euler equations
dc.typeArticle de revue
dc.identifier.doi10.1016/j.jcp.2019.04.020
dc.subject.halInformatique [cs]/Modélisation et simulation
bordeaux.journalJournal of Computational Physics
bordeaux.peerReviewedoui
hal.identifierhal-02419411
hal.version1
hal.popularnon
hal.audienceInternationale
hal.origin.linkhttps://hal.archives-ouvertes.fr//hal-02419411v1
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