Elements of Mathematics: Topological Vector Spaces, Chapters 1-5

Bourbaki, N.; Eggleston, H.G. & Madan, S. (translators)

ISBN 10: 3540136274 / ISBN 13: 9783540136279

Published by Springer-Verlag; Berlin, etal, 1987

About this Item

(1987); Very Good/no dj, tall octavo, 365pp., white cloth hardcover, covers lightly smudged, binding tight, owner's inked name on endpaper o/w text unmarked. 3540136274.

Seller Inventory # 18342

Bibliographic Details

• Title: Elements of Mathematics: Topological Vector Spaces, Chapters 1-5
• Publisher: Springer-Verlag; Berlin, etal
• Publication Date: 1987
• Language: English
• ISBN 10: 3540136274
• ISBN 13: 9783540136279
• Binding: Hardcover
• Condition: Very Good
• Dust Jacket Condition: No Jacket

About this title

Synopsis

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.

From the Back Cover

This is a softcover reprint of the English translation of 1987 of the second edition of Bourbaki's Espaces Vectoriels Topologiques (1981).
This Äsecond editionÜ 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)