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dc.contributor.advisorMena Jurado, Juan Francisco es_ES
dc.contributor.authorCabrera Serrano, Ana Maríaes_ES
dc.contributor.otherUniversidad de Granada. Departamento de Análisis Matemáticoes_ES
dc.identifier.citationCabrera Serrano, A.M. Operadores extremos en espacios de Banach. Granada: Universidad de Granada, 2017. []es_ES
dc.description.abstractThis dissertation is devoted to study a class of Banach spaces in which the class of extreme operators agree with the more restricted class called nice operators. This agreement has been previously considered in different types of Banach spaces. We fix some notation in order to give the accurate notions we are going to deal with. Only real Banach spaces will be considered in this dissertation. If X is a Banach space, then BX, SX, and EX will stand for the closed unit ball of X, the sphere of X, and the set of extreme points of BX, respectively. Given another normed space Y , we denote by L(X; Y ) the space of all continuous linear operators from X into Y endowed with its canonical norm. When Y = R, we will write X*, the dual space of X, instead of L(X;R). For T in L(X; Y ) we define T* L(Y*;X*), the adjoint operator of T, by T*(y*) = y* T for all y* in Y*. Once we have introduced the basic notation we can explain the main results of each chapter.en_EN
dc.description.sponsorshipTesis Univ. Granada. Programa Oficial de Doctorado en: Matemáticases_ES
dc.publisherUniversidad de Granadaes_ES
dc.rightsCreative Commons Attribution-NonCommercial-NoDerivs 3.0 Licenseen_US
dc.subjectEspacios de Banaches_ES
dc.subjectMatemáticas es_ES
dc.subjectAlgebras de funcioneses_ES
dc.subjectAlgebras de operadoreses_ES
dc.subjectAnálisis funcional es_ES
dc.subjectAlgebras de Hilbertes_ES
dc.subjectEspacios Lpes_ES
dc.subjectEspacios funcionaleses_ES
dc.titleOperadores extremos en espacios de Banaches_ES
europeana.dataProviderUniversidad de Granada. España.es_ES

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Creative Commons Attribution-NonCommercial-NoDerivs 3.0 License
Except where otherwise noted, this item's license is described as Creative Commons Attribution-NonCommercial-NoDerivs 3.0 License