Set-valued mappings, selections and topological properties of 2[superscript x] : proceedings of the conference held at the State university of New York at Buffalo, May 8-10, 1969

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Collectivité auteur: International conference on set-valued mappings, selections and topological properties of 2[superscript x] :Buffalo, N.Y.
Autres auteurs: Fleischman, William M., 1939- (Directeur de la publication)
Format: Livre numérique
Langue:Anglais
Publié: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Collection:Lecture notes in mathematics 171
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Variante du titre:Set-valued mappings, selections and topological properties of 2x :, proceedings of the conference held at the State university of New York at Buffalo, May 8-10, 1969
Edition sous un autre format:• Set-valued mappings, selections and topological properties of 2[superscript x], proceedings of the conference held at the State university of New York at Buffalo, May 8-10, 1969, organizing committee K. Kuratowski,... G. S. Young... S. B. Nadler, Jr,..., 1970, Berlin, Springer-Verlag, 1 vol. (X-109 p.), Lecture notes in mathematics, 3-540-05293-3
• Set-Valued Mappings, Selections and Topological Properties of 2x, Texte imprimé, 9783662164907
Table des matières:
  • Fixed points, index, and degree for some set valued functions
  • Topological well-ordering and continuous selections
  • Extensions of two fixed point theorems of F. E. Browder
  • Properties of the ? topology
  • Sequences of contractive set-valued maps
  • Algebraic topology and set-valued maps
  • Set-valued fixed points theorems for approximative retracts
  • Compactness related properties in hyperspaces
  • Some problems concerning semi-continuous set-valued mappings
  • Concerning open selections
  • A survey of continuous selections
  • Some comments on the space of subsets
  • Some results on multi-valued contraction mappings
  • On the Kakutani fixed point theorem and its relationship with the selection problem I
  • Lefschetz fixed point theorems for multi-valued maps
  • Extreme points of convex sets and selection theorems
  • Set-valued mappings on partially ordered spaces
  • Factors of subclasses of 2(Im)
  • Continuous selections on locally compact separable metric spaces.