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dc.contributor.editorMontes Rodríguez, Alfonso
dc.creatorDrasin, Davides
dc.date.accessioned2017-06-21T09:54:40Z
dc.date.available2017-06-21T09:54:40Z
dc.date.issued2005
dc.identifier.citationDrasin, D. (2005). How large is a Riemann surface: the type problem. En First Advanced Course in Operator Theory and Complex Analysis (27-36), Sevilla: Editorial Universidad de Sevilla.
dc.identifier.isbn9788447210244
dc.identifier.urihttp://hdl.handle.net/11441/61412
dc.description.abstractThe uniformization theorem asserts that a simply-connected non-compact Riemann surface S is conformally equivalent to precisely one of the unit disk D or the finite complex plane C. While this result (nearly a century old) closes one chapter in the theory of analytic functions of one complex variable, it opens another: given a surface S described in some explicit manner, determine from intrinsic considerations which of the conformal types S is. While this subject reached a zenith of activity in the 1930s, recent developments and the availability of new tools suggest a resurgence of interest.es
dc.description.sponsorshipNational Science Foundationes
dc.formatapplication/pdfes
dc.language.isoenges
dc.publisherEditorial Universidad de Sevillaes
dc.relation.ispartofFirst Advanced Course in Operator Theory and Complex Analysis (2005), pp. 27-36.
dc.rightsAttribution-NonCommercial-NoDerivatives 4.0 Internacional*
dc.rights.urihttp://creativecommons.org/licenses/by-nc-nd/4.0/*
dc.titleHow large is a Riemann surface: the type problemes
dc.typeinfo:eu-repo/semantics/conferenceObjectes
dc.type.versioninfo:eu-repo/semantics/publishedVersiones
dc.rights.accessRightsinfo:eu-repo/semantics/openAccesses
idus.format.extent10 p.es
dc.publication.initialPage27es
dc.publication.endPage36es
dc.eventtitleFirst Advanced Course in Operator Theory and Complex Analysises
dc.eventinstitutionSevillaes
dc.relation.publicationplaceSevillaes

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