Saks spaces and applications to functional analysis / J.B. Cooper.

By:

Cooper, James Bell

Contributor(s):

ScienceDirect eBooks

Series: North-Holland mathematics studies ; 139. | Notas de matemática (Rio de Janeiro, Brazil) ; no. 116.1987Edition: 2nd, rev. edDescription: 1 online resource (ix, 372 pages)Content type:

text

Media type:

computer

Carrier type:

online resource

ISBN:

9780444702197
0444702199
9780080872506
0080872506

Subject(s):

Genre/Form:

Electronic books.

Additional physical formats: Print version:: Saks spaces and applications to functional analysis.LOC classification:

QA1 .N86 no. 116eb
QA322 .C66 1987eb

Online resources:

Click here to access online

Contents:

Front Cover; Saks Spaces and Applications to Functional Analysis; Copyright Page; Preface; List of Contents; Chapter I. Mixed topologies; Chapter II. Spaces of bounded, continuous functions; Chapter III. Spaces of bounded, measurable functions; Chapter IV. Von Neumann algebras; Chapter V. Spaces of bounded holomorphic functions; Index of notations; Index of terms.

Summary: The first edition of this monograph appeared in 1978. In view of the progress made in the intervening years, the original text has been revised, several new sections have been added and the list of references has been updated. The book presents a systematic treatment of the theory of Saks Spaces, i.e. vector space with a norm and related, subsidiary locally convex topology. Applications are given to space of bounded, continuous functions, to measure theory, vector measures, spaces of bounded measurable functions, spaces of bounded analytic functions, and to W*-algebras.

Item type:

eBooks

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The first edition of this monograph appeared in 1978. In view of the progress made in the intervening years, the original text has been revised, several new sections have been added and the list of references has been updated. The book presents a systematic treatment of the theory of Saks Spaces, i.e. vector space with a norm and related, subsidiary locally convex topology. Applications are given to space of bounded, continuous functions, to measure theory, vector measures, spaces of bounded measurable functions, spaces of bounded analytic functions, and to W*-algebras.

Includes bibliographical references and indexes.

Print version record.

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