Sobolev Spaces, 2nd Edition

 
Sobolev Spaces, 2nd Edition,Robert Adams,John Fournier,ISBN9780120441433
 
 
 

  &      

Academic Press

9780120441433

9780080541297

320

152 X 229

Now in its second edition, this highly successful reference text is updated to include recent developments in the theory of spaces. Sobolev Spaces has been chosen to re-launch the famous AP Pure and Applied Mathematics Series.

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Key Features

* Self-contained and accessible for readers in other disciplines.
* Written at elementary level making it accessible to graduate students.

Description

Sobolev Spaces presents an introduction to the theory of Sobolev Spaces and other related spaces of function, also to the imbedding characteristics of these spaces. This theory is widely used in pure and Applied Mathematics and in the Physical Sciences.

This second edition of Adam's 'classic' reference text contains many additions and much modernizing and refining of material. The basic premise of the book remains unchanged: Sobolev Spaces is intended to provide a solid foundation in these spaces for graduate students and researchers alike.

Readership

Graduate students in Mathematics and Applied Mathematics. Researchers in Numerical Analysis and various Physical Sciences.

Robert Adams

Affiliations and Expertise

University of British Columbia, Vancouver, Canada

John Fournier

Affiliations and Expertise

University of British Columbia, Vancouver, Canada

Sobolev Spaces, 2nd Edition

* Includes reviews of real analysis and an extensive treatment of Lebesgue spaces.
* Develops at length the intrinsic definition and properties of Sobolev spaces, in particular their imbedding, compact imbedding, interpolation and extension properties.
* Provides a thorough treatment of the real interpolation method and its application to Lorentz and Besov spaces.
* Includes surveys of other fractional-order spaces (Bessel potentials, Triebel-Lizorkin).
* Develops the theory of Orlicz and Orlicz-Sobolev spaces and their imbeddings.

Quotes and reviews

"This book can be highly recommended to every reader interested in functional analysis and its applications"
MathSciNet on Sobolev Spaces First Edition
 
 
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