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Item Details
Title: THEORY OF SOBOLEV MULTIPLIERS
WITH APPLICATIONS TO DIFFERENTIAL AND INTEGRAL OPERATORS
By: Vladimir Maz'ya, T. O. Shaposhnikova
Format: Hardback

List price: £145.00


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ISBN 10: 3540694900
ISBN 13: 9783540694908
Publisher: SPRINGER-VERLAG BERLIN AND HEIDELBERG GMBH & CO. KG
Pub. date: 30 September, 2008
Series: Grundlehren der mathematischen Wissenschaften 337
Pages: 614
Description: The first part of this book offers a comprehensive overview of the theory of pointwise multipliers acting in pairs of spaces of differentiable functions. The second part of the book explores several applications of this theory.
Synopsis: 'I never heard of "Ugli?cation," Alice ventured to say. 'What is it?" Lewis Carroll, "Alice in Wonderland" Subject and motivation. The present book is devoted to a theory of m- tipliers in spaces of di?erentiable functions and its applications to analysis, partial di?erential and integral equations. By a multiplier acting from one functionspaceS intoanotherS ,wemeanafunctionwhichde?nesabounded 1 2 linear mapping ofS intoS by pointwise multiplication. Thus with any pair 1 2 of spacesS ,S we associate a third one, the space of multipliersM(S?S ) 1 2 1 2 endowed with the norm of the operator of multiplication. In what follows, the role of the spacesS andS is played by Sobolev spaces, Bessel potential 1 2 spaces, Besov spaces, and the like. The Fourier multipliers are not dealt with in this book. In order to emp- size the di?erence between them and the multipliers under consideration, we attach Sobolev's name to the latter. By coining the term Sobolev multipliers we just hint at various spaces of di?erentiable functions of Sobolev's type, being fully aware that Sobolev never worked on multipliers. After all, Fourier never did either.
Illustrations: 2 Illustrations, black and white; XIV, 614 p. 2 illus.
Publication: Germany
Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Returns: Returnable
Some other items by this author:
APPROXIMATE APPROXIMATIONS (HB)
ASYMPTOTIC ANALYSIS OF FIELDS IN MULTI-STRUCTURES (HB)
ASYMPTOTIC THEORY OF ELLIPTIC BOUNDARY VALUE PROBLEMS IN SINGULARLY PERTURBED DOMAINS (PB)
ASYMPTOTIC THEORY OF ELLIPTIC BOUNDARY VALUE PROBLEMS IN SINGULARLY PERTURBED DOMAINS (PB)
BOUNDARY INTEGRAL EQUATIONS ON CONTOURS WITH PEAKS (HB)
DIFFERENTIABLE FUNCTIONS ON BAD DOMAINS (HB)
DIFFERENTIAL EQUATIONS OF MY YOUNG YEARS (HB)
DIFFERENTIAL EQUATIONS OF MY YOUNG YEARS (PB)
DIFFERENTIAL EQUATIONS WITH OPERATOR COEFFICIENTS (PB)
ELLIPTIC BOUNDARY VALUE PROBLEMS IN DOMAINS WITH POINT SINGULARITIES (HB)
ELLIPTIC EQUATIONS IN POLYHEDRAL DOMAINS (HB)
GREEN'S KERNELS AND MESO-SCALE APPROXIMATIONS IN PERFORATED DOMAINS (PB)
JACQUES HADAMARD (PB)
MAXIMUM PRINCIPLES AND SHARP CONSTANTS FOR SOLUTIONS OF ELLIPTIC AND PARABOLIC SYSTEMS (HB)
RECENT TRENDS IN OPERATOR THEORY AND PARTIAL DIFFERENTIAL EQUATIONS (HB)
SEMI-BOUNDED DIFFERENTIAL OPERATORS, CONTRACTIVE SEMIGROUPS AND BEYOND (HB)
SEMI-BOUNDED DIFFERENTIAL OPERATORS, CONTRACTIVE SEMIGROUPS AND BEYOND (PB)
SHARP REAL PART THEOREMS (PB)
SOBOLEV SPACES (HB)
SOBOLEV SPACES : WITH APPLICATIONS TO EL (PB)
SOBOLEV SPACES IN MATHEMATICS
SOBOLEV SPACES IN MATHEMATICS (HB)
SOBOLEV SPACES IN MATHEMATICS (HB)
SOBOLEV SPACES IN MATHEMATICS (PB)
SOBOLEV SPACES IN MATHEMATICS (PB)
THEORY OF SOBOLEV MULTIPLIERS (PB)

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