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Isospectral integrability analysis of dynamical systems on discrete manifolds

creativeworkseries.issn1232-9274
dc.contributor.authorBlackmore, Denis L.
dc.contributor.authorPrykarpatski, Anatolij
dc.contributor.authorPrikarpats'kìj, Ârema A.
dc.date.available2017-10-04T08:32:54Z
dc.date.issued2012
dc.description.abstractIt is shown how functional-analytic gradient-holonomic structures can be used for an isospectral integrability analysis of nonlinear dynamical systems on discrete manifolds. The approach developed is applied to obtain detailed proofs of the integrability of the discrete nonlinear Schrödinger, Ragnisco-Tu and Riemann-Burgers dynamical systems.en
dc.description.versionwersja wydawnicza
dc.identifier.doihttp://dx.doi.org/10.7494/OpMath.2012.32.1.41
dc.identifier.eissn2300-6919
dc.identifier.issn1232-9274
dc.identifier.nukatdd2012312071
dc.identifier.urihttps://repo.agh.edu.pl/handle/AGH/50574
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.subjectgradient holonomic algorithmen
dc.subjectconservation lawsen
dc.subjectasymptotic analysisen
dc.subjectpoissonian structuresen
dc.subjectlax representationen
dc.subjectfinite-dimensional reductionen
dc.subjectliouville integrabilityen
dc.subjectnonlinear discrete dynamical systemsen
dc.titleIsospectral integrability analysis of dynamical systems on discrete manifoldsen
dc.title.relatedOpuscula Mathematica
dc.typeartykuł
dspace.entity.typePublication
publicationissue.issueNumberNo. 1
publicationissue.paginationpp. 41-66
publicationvolume.volumeNumberVol. 32
relation.isJournalIssueOfPublication43db60b7-192f-420d-96d2-494f1ae602f5
relation.isJournalIssueOfPublication.latestForDiscovery43db60b7-192f-420d-96d2-494f1ae602f5
relation.isJournalOfPublication304b3b9b-59b9-4830-9178-93a77e6afbc7

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