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Further properties of the rational recursive sequence xn + 1 = axn - 1 / (b + cxnxn - 1)

creativeworkseries.issn1232-9274
dc.contributor.authorAndruch-Sobiło, Anna
dc.contributor.authorMigda, Małgorzata
dc.date.available2017-09-26T11:22:49Z
dc.date.issued2006
dc.description.abstractIn this paper we consider the difference equation $x_{n+1}=\frac{ax_{n-1}}{b+cx_{n}x_{n-1}}, \quad n=0,1,...(E)$ with positive parameters $a$ and $c$, negative parameter $b$ and nonnegative initial conditions. We investigate the asymptotic behavior of solutions of equation $\text{(E)}$.en
dc.description.versionwersja wydawnicza
dc.identifier.eissn2300-6919
dc.identifier.issn1232-9274
dc.identifier.nukatdd2007319096
dc.identifier.urihttps://repo.agh.edu.pl/handle/AGH/49971
dc.language.isoeng
dc.relation.ispartofOpuscula Mathematica
dc.rightsAttribution 4.0 International
dc.rights.accessotwarty dostęp
dc.rights.urihttps://creativecommons.org/licenses/by/4.0/legalcode
dc.subjectdifference equationen
dc.subjectexplicit formulaen
dc.subjectpositive solutionsen
dc.subjectasymptotic stabilityen
dc.titleFurther properties of the rational recursive sequence xn + 1 = axn - 1 / (b + cxnxn - 1)en
dc.title.relatedOpuscula Mathematica
dc.typeartykuł
dspace.entity.typePublication
publicationissue.issueNumberNo. 3
publicationissue.paginationpp. 387-394
publicationvolume.volumeNumberVol. 26
relation.isJournalIssueOfPublicationf2da781a-afaf-4da6-a4c1-563f90178884
relation.isJournalIssueOfPublication.latestForDiscoveryf2da781a-afaf-4da6-a4c1-563f90178884
relation.isJournalOfPublication304b3b9b-59b9-4830-9178-93a77e6afbc7

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