Counterexamples in Topological Vector Spaces

Counterexamples in Topological Vector Spaces
Author :
Publisher : Springer
Total Pages : 200
Release :
ISBN-10 : 9783540392682
ISBN-13 : 3540392688
Rating : 4/5 (82 Downloads)

Book Synopsis Counterexamples in Topological Vector Spaces by : S.M. Khaleelulla

Download or read book Counterexamples in Topological Vector Spaces written by S.M. Khaleelulla and published by Springer. This book was released on 2006-11-17 with total page 200 pages. Available in PDF, EPUB and Kindle. Book excerpt:


Counterexamples in Topological Vector Spaces Related Books

Counterexamples in Topological Vector Spaces
Language: en
Pages: 200
Authors: S.M. Khaleelulla
Categories: Mathematics
Type: BOOK - Published: 2006-11-17 - Publisher: Springer

DOWNLOAD EBOOK

Counterexamples in Analysis
Language: en
Pages: 226
Authors: Bernard R. Gelbaum
Categories: Mathematics
Type: BOOK - Published: 2012-07-12 - Publisher: Courier Corporation

DOWNLOAD EBOOK

These counterexamples deal mostly with the part of analysis known as "real variables." Covers the real number system, functions and limits, differentiation, Rie
Modern Methods in Topological Vector Spaces
Language: en
Pages: 324
Authors: Albert Wilansky
Categories: Mathematics
Type: BOOK - Published: 2013-01-01 - Publisher: Courier Corporation

DOWNLOAD EBOOK

"Designed for a one-year course in topological vector spaces, this text is geared toward beginning graduate students of mathematics. Topics include Banach space
A Course on Topological Vector Spaces
Language: en
Pages: 152
Authors: Jürgen Voigt
Categories: Mathematics
Type: BOOK - Published: 2020-03-06 - Publisher: Springer Nature

DOWNLOAD EBOOK

This book provides an introduction to the theory of topological vector spaces, with a focus on locally convex spaces. It discusses topologies in dual pairs, cul
Semitopological Vector Spaces
Language: en
Pages: 324
Authors: Mark Burgin
Categories: Mathematics
Type: BOOK - Published: 2017-06-26 - Publisher: CRC Press

DOWNLOAD EBOOK

This new volume shows how it is possible to further develop and essentially extend the theory of operators in infinite-dimensional vector spaces, which plays an