Details

Title Differential Operators On Spaces Of Variable Integrability
Author Janet Lang
Binding Hardback
Condition New
Pages 224
Volumes 1
Language ENG
Publisher World Scientific Publishing Company
Publication date 2014-07-07
Features Bibliography, Index, Table of Contents
Bookseller's Inventory # A9789814596312
ISBN 9789814596312 / 9814596310
Weight 1.2 lbs (0.54 kg)
Dimensions 9 x 5.8 x 0.8 in (22.86 x 14.73 x 2.03 cm)
Category Mathematics
Library of Congress Catalogue Number 2014015285
Dewey Decimal Code 515.73
Quantity available 10

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From the publisher

The theory of Lebesgue and Sobolev spaces with variable integrability is experiencing a steady expansion, and is the subject of much vigorous research by functional analysts, function-space analysts and specialists in nonlinear analysis. These spaces have attracted attention not only because of their intrinsic mathematical importance as natural, interesting examples of non-rearrangement-invariant function spaces but also in view of their applications, which include the mathematical modeling of electrorheological fluids and image restoration.

The main focus of this book is to provide a solid functional-analytic background for the study of differential operators on spaces with variable integrability. It includes some novel stability phenomena which the authors have recently discovered.

At the present time, this is the only book which focuses systematically on differential operators on spaces with variable integrability. The authors present a concise, natural introduction to the basic material and steadily move toward differential operators on these spaces, leading the reader quickly to current research topics.

From the jacket flap

The theory of Lebesgue and Sobolev spaces with variable integrability is experiencing a steady expansion, and is the subject of much vigorous research by functional analysts, function-space analysts and specialists in nonlinear analysis. These spaces have attracted attention not only because of their intrinsic mathematical importance as natural, interesting examples of non-rearrangement invariant function spaces but also in view of their applications, which include the mathematical modeling of electrorheological fluids and image restoration.

The main focus of this book is to provide a solid functional analytic background for the study of differential operators on spaces with variable integrability. It includes some novel stability phenomena which the authors have recently discovered.

At the present time, this is the only book which focuses systematically on differential operators on spaces with variable integrability. The authors present a concise, natural introduction to the basic material and steadily move toward differential operators on these spaces, leading the reader quickly to current research topics.

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