Behaviour of some 3rd order pde’s

dc.contributor.authorCorreia, Joaquim M.C.
dc.date.accessioned2013-01-22T11:29:06Z
dc.date.available2013-01-22T11:29:06Z
dc.date.issued2012-07-09
dc.description.abstractWe are concerned with zero limits for nonlinear hyperbolic conservation laws since dissipative and dispersive small scale effects of diffusion and capillarity are under consideration. We consider the behaviour and selection of both the right models and the physical solutions. We intend to focus on technical difficulties we need to overcome to prove a general “vanishing viscosity-­‐capillarity method” and comment on the analytical proof of such a convergence for nonlinear generalized Korteweg-­‐de Vries equations. This was first conjectured by Y. Brenier and D. Levy, based upon by numerical evidence [Dissipative behavior of some fully non-­‐linear KdV-­‐type equations, Physica D 137 (2000)].por
dc.identifier.authoremailjmcorreia@uevora.pt
dc.identifier.citationEncontro Nacional da Sociedade Portuguesa de Matemáticapor
dc.identifier.scientificarea334por
dc.identifier.urihttp://enspm12.spm.pt/pt/tematicas
dc.identifier.urihttp://hdl.handle.net/10174/7603
dc.identifier.withinvitedoralpresentationnaopor
dc.identifier.withoralpresentationsimpor
dc.identifier.withposternaopor
dc.language.isoengpor
dc.publisherENSPM2012por
dc.rightsrestrictedAccesspor
dc.subjectsingular limitpor
dc.subjectdiffusionpor
dc.subjectcapillaritypor
dc.subjectnonlinear hyperbolic conservation lawpor
dc.subjectnonlinear KdV-type equationpor
dc.titleBehaviour of some 3rd order pde’spor
dc.title.alternativeAcerca do comportamento de algumas edp.s de 3a ordempor
dc.typelecturepor

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