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dc.contributor.authorCASAS GARCIA, K.-
dc.contributor.authorQUEZADA TELLEZ, LUIS ALBERTO-
dc.contributor.authorCARRILLO MORENO, SALVADOR-
dc.contributor.authorFLORES GODOY, JOSE JOB-
dc.contributor.authorFERNANDEZ ANAYA, GUILLERMO-
dc.coverage.spatial<dc:creator id="info:eu-repo/dai/mx/cvu/471562">LUIS ALBERTO QUEZADA TELLEZ</dc:creator>-
dc.coverage.spatial<dc:creator id="info:eu-repo/dai/mx/cvu/20576">SALVADOR CARRILLO MORENO</dc:creator>-
dc.coverage.spatial<dc:creator id="info:eu-repo/dai/mx/cvu/31306">JOSE JOB FLORES GODOY</dc:creator>-
dc.coverage.spatial<dc:creator id="info:eu-repo/dai/mx/cvu/13526">GUILLERMO FERNANDEZ ANAYA</dc:creator>-
dc.coverage.temporal<dc:subject>info:eu-repo/classification/cti/1</dc:subject>-
dc.date.accessioned2020-04-16T21:25:19Z-
dc.date.available2020-04-16T21:25:19Z-
dc.date.issued2016-
dc.identifier.citationNova Scientia, vol. 8, núm. 16, 2016en_US
dc.identifier.urihttp://ilitia.cua.uam.mx:8080/jspui/handle/123456789/346-
dc.description.abstractIn this paper ten new chaotic nonlinear autonomous systems are presented. These systems were found by using the Monte Carlo method and they characterized by having one of their equilibrium points asymptotically stable. These new systems does not present chaos in the sense of Shilnikov, but their bifurcation diagrams show a period-doubling route towards chaos. Kaplan-Yorke dimensions were also calculated, which is fractional order enclosed in a range of 2-3.en_US
dc.description.sponsorshipNova Scientiaen_US
dc.language.isoEspañolen_US
dc.publisherGuanajuato, México : Universidad De La Salle Bajíoen_US
dc.relation.haspart2007-0705-
dc.rightshttp://www.redalyc.org/articulo.oa?id=203345704003-
dc.subjectConducta caótica en sistemasen_US
dc.subjectEcuaciones diferenciales no linealesen_US
dc.subjectCaos cuánticoen_US
dc.titlePuntos de equilibrio asintóticamente estables en nuevos sistemas caóticosen_US
dc.title.alternativeAsymptotically stable equilibrium points in new chaotic systemsen_US
dc.typeArtículoen_US
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