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1987-03-01
Barrelled Locally Convex Spaces - de Pedro Perez Carreras, Jose Bonet, P. Perez Carreras (Author)
Details Barrelled Locally Convex Spaces
La ligne ci-dessous contient les données spécifiques relatives aux Barrelled Locally Convex Spaces
| Le Titre Du Livre | Barrelled Locally Convex Spaces |
| Date de publication | 1987-03-01 |
| Traducteur | Patricija Remaz |
| Quantité de Pages | 931 Pages |
| La taille du fichier | 50.66 MB |
| Langue | Français et Anglais |
| Éditeur | NESFA Press |
| ISBN-10 | 5510568517-NZM |
| Type de E-Book | ePub PDF AMZ BMP XML |
| Auteur | Pedro Perez Carreras, Jose Bonet, P. Perez Carreras |
| EAN | 112-3444449717-PBN |
| Nom de Fichier | Barrelled-Locally-Convex-Spaces.pdf |
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The best approximation and optimization in locally convex spaces 1993 Concrete subspaces and quotient spaces of locally convex spaces and completing sequences 1992 Barrelled locally convex spaces 1987
Motsclés locally barrelled bidual quasidistinguished BanachMackey property Abstract Given a dual pair E F we consider a series of bidual enlargements of F define new concepts of dual strong sequence and dual strong union and analyze their connections to barrelledness
If E is the topological product of a noncountable family of barrelled spaces of nonnulle dimension there exists an infinite number of nonbornological barrelled subspaces of E
Fréchet spaces and in particular Banach spaces are barrelled but generally a normed vector space is not barrelled Montel spaces are barrelled Consequently strong duals of Montel spaces are barrelled since they are Montel spaces locally convex spaces which are Baire spaces are barrelled a separated complete Mackey space is barrelled Properties A locally convex space with continuous dual is barrelled if and only if it carries the strong topology
A hereditary property in locally convex spaces Valdivia Manuel p 12 Absolutely convex sets in barrelled spaces Valdivia Manuel p 313 Fonctionnelles analytiques sur certains espaces de Banach Cœuré Gérard p 1521 Analysis on some linear sets Kaufman Robert p 2329 On the mean values of an entire function represented by Dirichlet series Bajpai S K p 3134 A note on almost