Nonlinear Hyperbolicity

dc.contributor.authorCorreia, Joaquim
dc.date.accessioned2014-01-29T16:12:43Z
dc.date.available2014-01-29T16:12:43Z
dc.date.issued2013-05-23
dc.description.abstractIn this presentation we attempt to stress two points of view on hyperbolic conservation laws: modelization and analytical theory. And, how they are sensitively related. While appliers are concerned with reliability, integrity or failure of solutions, mathematicians are concerned with non uniqueness, selection of physically relevant solutions or entropy criteria. In the modeling process, within simplifications, some “spurious terms” are usually discarded from the equations and so, in order to address uniqueness, a crucial information is lost. We discuss here the relevant dissipative or dispersive effect of some of those small scale terms (zero singular limits).por
dc.identifier.authoremailjmcorreia@uevora.pt
dc.identifier.citationMathematics of Planet Earth, Workshop Matemática e Física de Aerossóis, ECT, Universidade de Évora, May 23, 2013 http://www.cim.pt/?q=events/olderpor
dc.identifier.scientificarea334por
dc.identifier.urihttp://www.ect.uevora.pt/informacoes/eventos/(item)/7963
dc.identifier.urihttp://www.spm.pt/arquivo/999
dc.identifier.urihttp://agenda.universia.pt/uab/2013/05/22/workshop-matematica-e-fisica-de-aerossois
dc.identifier.urihttp://www.cim.pt/?q=events/older
dc.identifier.urihttp://hdl.handle.net/10174/10300
dc.identifier.withinvitedoralpresentationnaopor
dc.identifier.withoralpresentationsimpor
dc.identifier.withposternaopor
dc.language.isoengpor
dc.publisherUniversidade de Évorapor
dc.rightsopenAccesspor
dc.subjecthyperbolic conservation lawpor
dc.subjectshock wavepor
dc.subjectentropy weak solutionpor
dc.subjectmeasure-valued solutionpor
dc.subjectdissipationpor
dc.subjectdispersionpor
dc.subjectdiffusionpor
dc.subjectcapilllaritypor
dc.subjectBurgers equationpor
dc.subjectKdV-type equationpor
dc.titleNonlinear Hyperbolicitypor
dc.typelecturepor

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