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Homeomorphisms on compact metric spaces with finite derived length

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Homeomorphisms on compact metric spaces with finite derived length

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dc.contributor.author Kannan, V es_ES
dc.contributor.author Gopal, Sharan es_ES
dc.date.accessioned 2016-10-20T09:58:31Z
dc.date.available 2016-10-20T09:58:31Z
dc.date.issued 2016-10-03
dc.identifier.issn 1576-9402
dc.identifier.uri http://hdl.handle.net/10251/72398
dc.description.abstract [EN] The sets of periodic points of self homeomorphisms on an ordinal of finite derived length are characterised, thus characterising the same for homeomorphisms on compact metric spaces with finite derived length. A partition of ordinal is introduced to study this problem which is also used to solve two more problems: one about an equivalence relation and the other about a group action, both on an ordinal of finite derived length. es_ES
dc.language Inglés es_ES
dc.publisher Universitat Politècnica de València
dc.relation.ispartof Applied General Topology
dc.rights Reconocimiento - No comercial - Sin obra derivada (by-nc-nd) es_ES
dc.subject Ordinal es_ES
dc.subject Homeomorphism es_ES
dc.subject Periodic point es_ES
dc.title Homeomorphisms on compact metric spaces with finite derived length es_ES
dc.type Artículo es_ES
dc.date.updated 2016-10-20T08:33:29Z
dc.identifier.doi 10.4995/agt.2016.4593
dc.rights.accessRights Abierto es_ES
dc.description.bibliographicCitation Kannan, V.; Gopal, S. (2016). Homeomorphisms on compact metric spaces with finite derived length. Applied General Topology. 17(2):129-137. https://doi.org/10.4995/agt.2016.4593 es_ES
dc.description.accrualMethod SWORD es_ES
dc.relation.publisherversion https://doi.org/10.4995/agt.2016.4593 es_ES
dc.description.upvformatpinicio 129 es_ES
dc.description.upvformatpfin 137 es_ES
dc.type.version info:eu-repo/semantics/publishedVersion es_ES
dc.description.volume 17
dc.description.issue 2
dc.identifier.eissn 1989-4147
dc.description.references Baker, I. N. (1964). Fixpoints of Polynomials and Rational Functions. Journal of the London Mathematical Society, s1-39(1), 615-622. doi:10.1112/jlms/s1-39.1.615 es_ES
dc.description.references Delahaye, J.-P. (1981). The Set of Periodic Points. The American Mathematical Monthly, 88(9), 646. doi:10.2307/2320668 es_ES
dc.description.references Subramania Pillai, I., Ali Akbar, K., Kannan, V., & Sankararao, B. (2010). Sets of all periodic points of a toral automorphism. Journal of Mathematical Analysis and Applications, 366(1), 367-371. doi:10.1016/j.jmaa.2009.12.032 es_ES


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