Please use this identifier to cite or link to this item: http://hdl.handle.net/10773/35314
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dc.contributor.authorAizicovici, Sergiupt_PT
dc.contributor.authorPapageorgiou, Nikolaos S.pt_PT
dc.contributor.authorStaicu, Vasilept_PT
dc.date.accessioned2022-11-25T16:57:09Z-
dc.date.available2022-11-25T16:57:09Z-
dc.date.issued2020-
dc.identifier.issn2189-3756pt_PT
dc.identifier.urihttp://hdl.handle.net/10773/35314-
dc.description.abstractWe consider a nonlinear nonhomogeneous Dirichlet problem driven by the sum of a p−Laplacian and a Laplacian (a (p, 2)− equation). The reaction is the sum of two competing terms, a parametric (p − 1)−sublinear term and an asymmetric (p − 1)−linear perturbation which is resonant at −∞. Using variational methods together with truncations and comparison techniques and Morse theory (critical groups), we prove two multiplicity theorems which provide sign information for all the solutions.pt_PT
dc.language.isoengpt_PT
dc.publisherYokohama Publisherspt_PT
dc.relationinfo:eu-repo/grantAgreement/FCT/6817 - DCRRNI ID/UID%2FMAT%2F04106%2F2013/PTpt_PT
dc.rightsopenAccesspt_PT
dc.rights.urihttps://creativecommons.org/licenses/by/4.0/pt_PT
dc.subjectResonancept_PT
dc.subjectConstant sign and nodal solutionspt_PT
dc.subjectNonlinear regularitypt_PT
dc.subjectMaximum principlept_PT
dc.subjectCritical groupspt_PT
dc.titleMultiple solutions with sign information for (p, 2)−equations with asymmetric resonant reactionpt_PT
dc.typearticlept_PT
dc.description.versionpublishedpt_PT
dc.peerreviewedyespt_PT
degois.publication.firstPage817pt_PT
degois.publication.issue4pt_PT
degois.publication.lastPage850pt_PT
degois.publication.titlePure and Applied Functional Analysispt_PT
degois.publication.volume5pt_PT
dc.relation.publisherversionhttp://www.yokohamapublishers.jp/online2/oppafa/vol5/p817.htmlpt_PT
dc.identifier.essn2189-3764pt_PT
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