Study of the dynamics of a meromorphic perturbation of the sine family

dc.audiencegeneralPublices_MX
dc.contributorDomínguez Soto, Patricia
dc.contributor.advisorDOMINGUEZ SOTO, PATRICIA; 16010
dc.contributor.authorVázquez Rodríguez, Josué
dc.date.accessioned2023-03-14T20:15:18Z
dc.date.available2023-03-14T20:15:18Z
dc.date.issued2020-05
dc.description.abstract"In this thesis we investigate a family of transcendental meromorphic functionswith one not omitted pole and two parameters. We study the behavior of the familyunder certain assumptions on the parameters and the pole. A definition of a slice ofthe parameter space is given and some examples of approximations of the Fatou andJulia sets are shown. Moreover, some results related with the residual Julia set fortranscendental meromorphic functions are given when the Fatou set has ap−cycle ofHerman rings."es_MX
dc.folio20220608104548-2550-Tes_MX
dc.formatpdfes_MX
dc.identificator1es_MX
dc.identifier.urihttps://hdl.handle.net/20.500.12371/17787
dc.language.isospaes_MX
dc.matricula.creator216570306es_MX
dc.publisherBenemérita Universidad Autónoma de Pueblaes_MX
dc.rights.accesopenAccesses_MX
dc.rights.urihttp://creativecommons.org/licenses/by-nc-nd/4.0es_MX
dc.subject.classificationCIENCIAS FÍSICO MATEMÁTICAS Y CIENCIAS DE LA TIERRAes_MX
dc.subject.lccSuperficies de Riemannes_MX
dc.subject.lccFunciones holomorfases_MX
dc.subject.lccTeoría de conjuntoses_MX
dc.subject.lccTopologíaes_MX
dc.subject.lccFunciones analíticases_MX
dc.thesis.careerDoctorado en Ciencias (Matemáticas)es_MX
dc.thesis.degreedisciplineÁrea de Ingeniería y Ciencias Exactases_MX
dc.thesis.degreegrantorFacultad de Ciencias Físico Matemáticases_MX
dc.titleStudy of the dynamics of a meromorphic perturbation of the sine familyes_MX
dc.typeTesis de doctoradoes_MX
dc.type.conacytdoctoralThesises_MX
dc.type.degreeDoctoradoes_MX
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