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Topological Vector Spaces: Chapters 1-5
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Topological Vector Spaces: Chapters 1-5 Paperback / softback - 2002

by Nicolas Bourbaki

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  • Paperback

Description

Paperback / softback. New. This is a softcover reprint of the 1987 English translation of the second edition of Bourbaki's Espaces Vectoriels Topologiques. Much of the material has been rearranged, rewritten, or replaced by a more up-to-date exposition, and a good deal of new material has been incorporated in this book, reflecting decades of progress in the field.
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Details

  • Title Topological Vector Spaces: Chapters 1-5
  • Author Nicolas Bourbaki
  • Binding Paperback / softback
  • Edition N/A
  • Condition New
  • Pages 362
  • Volumes 1
  • Language ENG
  • Publisher Springer, Berlin
  • Date 2002-11-13
  • Features Bibliography, Index
  • Bookseller's Inventory # B9783540423386
  • ISBN 9783540423386 / 3540423389
  • Weight 1.27 lbs (0.58 kg)
  • Dimensions 9.3 x 6.2 x 0.85 in (23.62 x 15.75 x 2.16 cm)
  • Library of Congress Catalog Number 88127075
  • Dewey Decimal Code 515.73

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First line

It is equivalent to saying that E is a topological left K-module (GT, III, § 6.6).

From the rear cover

This is a softcover reprint of the English translation of 1987 of the second edition of Bourbaki's Espaces Vectoriels Topologiques (1981).
This second edition is a brand new book and completely supersedes the original version of nearly 30 years ago. But a lot of the material has been rearranged, rewritten, or replaced by a more up-to-date exposition, and a good deal of new material has been incorporated in this book, all reflecting the progress made in the field during the last three decades.
Table of Contents.
Chapter I: Topological vector spaces over a valued field.
Chapter II: Convex sets and locally convex spaces.
Chapter III: Spaces of continuous linear mappings.
Chapter IV: Duality in topological vector spaces.
Chapter V: Hilbert spaces (elementary theory).
Finally, there are the usual "historical note", bibliography, index of notation, index of terminology, and a list of some important properties of Banach spaces.
(Based on Math Reviews, 1983)