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dc.contributor.authorAuthorArancibia-Ibarra, Claudio
dc.contributor.authorAuthorFlores, José D.
dc.contributor.authorAuthorHeijster, Peter Van
dc.contributor.otherCareerFacultad de ingeniería y negocioses
dc.date.accessionedDate Accessioned2022-02-22T16:05:59Z
dc.date.availableDate Available2022-02-22T16:05:59Z
dc.date.issuedDate Issued2022
dc.identifier.citationReferencia BibliográficaFrontiers in Applied Mathematics and Statistics 7,14 p.
dc.identifier.issnISSN2297-4687
dc.identifier.uriURIhttp://repositorio.udla.cl/xmlui/handle/udla/938
dc.identifier.uriURIhttps://www.frontiersin.org/journals/applied-mathematics-and-statistics
dc.description.abstractAbstractIn this manuscript, we study a Leslie–Gower predator-prey model with a hyperbolic functional response and weak Allee effect. The results reveal that the model supports coexistence and oscillation of both predator and prey populations. We also identify regions in the parameter space in which different kinds of bifurcations, such as saddle- node bifurcations, Hopf bifurcations and Bogdanov–Takens bifurcations.es
dc.format.extentdc.format.extent14 páginas
dc.format.extentdc.format.extent1.858Mb
dc.format.mimetypedc.format.mimetypePDF
dc.language.isoLanguage ISOen
dc.publisherPublisherFrontiers Media S.A.
dc.rightsRightsCreative Commons Attribution (CC BY)
dc.sourceSourcesFrontiers in Applied Mathematics and Statistics
dc.subjectSubjectWeak Allee effect
dc.subjectSubjectHolling type II
dc.subjectSubjectBifurcations
dc.subjectSubjectNumerical simulation
dc.subject.lcshdc.subject.lcshLeslie–Gower model
dc.titleTitleStability Analysis of a Modified Leslie–Gower Predation Model With Weak Allee Effect in the Preyes
dc.typeDocument TypeArtículoes
dc.udla.catalogadordc.udla.catalogadorCBM
dc.udla.indexdc.udla.indexSCOPUS
dc.identifier.doidc.identifier.doi10.3389/fams.2021.731038
dc.udla.privacidaddc.udla.privacidadDocumento públicoes


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