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hal.structure.identifierInstitut de Mathématiques de Bordeaux [IMB]
dc.contributor.authorSTOICA, Codruta
dc.date.accessioned2024-04-04T02:26:26Z
dc.date.available2024-04-04T02:26:26Z
dc.date.created2010-08-30
dc.identifier.urihttps://oskar-bordeaux.fr/handle/20.500.12278/189953
dc.description.abstractEnMany of the processes that arise in engineering, physics or economics can be described by mathematical models that imply nonlinear evolution equations. Of great interest is, as we emphasize in this paper, to study the study the solutions of differential equations using an original concept, the skew-evolution semiflows, which generalize the classic notions of evolution operators and skew-product semiflows. The techniques from the domain of nonautonomous equations in infinite dimensions with unbounded coefficients are extended for the study of the above categories. The main concern of this paper is to give definitions, examples, connections and characterizations for various concepts for the asymptotic properties of stability of solutions for evolution equations in a nonuniform setting.
dc.language.isoen
dc.subject.enBarreira-Valls exponential stability
dc.subject.enpolynomial stability
dc.subject.enskew-evolution semiflow
dc.subject.enexponential stability
dc.title.enOn polynomial stability for skew-evolution semiflows on Banach spaces
dc.typeDocument de travail - Pré-publication
dc.subject.halMathématiques [math]/Analyse classique [math.CA]
bordeaux.hal.laboratoriesInstitut de Mathématiques de Bordeaux (IMB) - UMR 5251*
bordeaux.institutionUniversité de Bordeaux
bordeaux.institutionBordeaux INP
bordeaux.institutionCNRS
hal.identifierhal-00641559
hal.version1
hal.audienceNon spécifiée
hal.origin.linkhttps://hal.archives-ouvertes.fr//hal-00641559v1
bordeaux.COinSctx_ver=Z39.88-2004&rft_val_fmt=info:ofi/fmt:kev:mtx:journal&rft.au=STOICA,%20Codruta&rft.genre=preprint


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