• JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
 
  Bookmark and Share
 
 
Doctoral Thesis
DOI
https://doi.org/10.11606/T.45.2016.tde-29082016-181556
Document
Author
Full name
Michael Alexander Rincon Villamizar
E-mail
Institute/School/College
Knowledge Area
Date of Defense
Published
São Paulo, 2016
Supervisor
Committee
Galego, Eloi Medina (President)
Aurichi, Leandro Fiorini
Kaufmann, Pedro Levit
Silva, Antonio Roberto da
Vieira, Daniela Mariz Silva
Title in Portuguese
Geometria dos espaços de Banach Co (K,X)
Keywords in Portuguese
Espaços de Banach
Espaços de funções continuas
Isomorfismos
Isomorfismos de ordem
Isomorfismos positivos
Reticulados de Banach
Abstract in Portuguese
Para um espaço localmente compacto K e um espaço de Banach X, seja C_0(K,X) o espaço das funções continuas que se anulam no infinito munido da norma do supremo. Nesta tese se provam resultados relacionados com a geometria destes espaços.
Title in English
Geometry of Banach spaces C_0(K,X)
Keywords in English
Banach lattice isomorphisms
Banach lattices
Banach spaces
Isomorphisms
Positive isomorphisms
Spaces of continuous functions
Abstract in English
For a locally compact Hausdorff space K and a Banach spaces X, let C_0(K,X) be the Banach space of continuous functions which vanish at infinity endowed with the supremum norm. We prove some results about geometry of these spaces.
 
WARNING - Viewing this document is conditioned on your acceptance of the following terms of use:
This document is only for private use for research and teaching activities. Reproduction for commercial use is forbidden. This rights cover the whole data about this document as well as its contents. Any uses or copies of this document in whole or in part must include the author's name.
tesis.pdf (522.04 Kbytes)
Publishing Date
2016-08-31
 
WARNING: Learn what derived works are clicking here.
All rights of the thesis/dissertation are from the authors
CeTI-SC/STI
Digital Library of Theses and Dissertations of USP. Copyright © 2001-2024. All rights reserved.