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Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for Cone-Valued Functions (Volume 1964)

Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for Cone-Valued Functions (Volume 1964)

Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for
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Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for Cone-Valued Functions (Volume 1964) Paperback - 2009

by Roth, Walter

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Description

Springer, 2009. Volume 1964. This is an ex-library book and may have the usual library/used-book markings inside.This book has soft covers. In good all round condition. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,650grams, ISBN:9783540875642
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Details

  • Title Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for Cone-Valued Functions (Volume 1964)
  • Author Roth, Walter
  • Binding Paperback
  • Edition U. S. EDITION
  • Pages 356
  • Volumes 1
  • Language ENG
  • Publisher Springer
  • Publication date 2009
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index, Table of Contents
  • Bookseller's Inventory # 5780255
  • ISBN 9783540875642 / 3540875646
  • Weight 1.2 lbs (0.54 kg)
  • Dimensions 9.1 x 6.1 x 0.8 in (23.11 x 15.49 x 2.03 cm)
  • Category Mathematics
  • Dewey Decimal Code 515.42

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Reader reviews for Lecture Notes in Mathematics: Operator-Valued Measures and Integrals for Cone-Valued Functions (Volume 1964)

From the publisher

Integration theory deals with extended real-valued, vector-valued, or operator-valued measures and functions. Different approaches are applied in each of these cases using different techniques. The order structure of the (extended) real number system is used for real-valued functions and measures whereas suprema and infima are replaced with topological limits in the vector-valued case.

A novel approach employing more general structures, locally convex cones, which are natural generalizations of locally convex vector spaces, is introduced here. This setting allows developing a general theory of integration which simultaneously deals with all of the above-mentioned cases.

From the rear cover

Integration theory deals with extended real-valued, vector-valued, or operator-valued measures and functions. Different approaches are applied in each of these cases using different techniques. The order structure of the (extended) real number system is used for real-valued functions and measures, whereas suprema and infima are replaced with topological limits in the vector-valued case.

A novel approach employing more general structures, locally convex cones, which are natural generalizations of locally convex vector spaces, is introduced here. This setting allows developing a general theory of integration which simultaneously deals with all of the above-mentioned cases.

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