Mean Oscillations and Equimeasurable Rearrangements of Functions. Lecture Notes of the Unione Matematica Italiana, Volume 4.

Author:   Anatolii Korenovskii
Publisher:   Springer
ISBN:  

9786611070397


Pages:   194
Publication Date:   01 January 2007
Format:   Electronic book text
Availability:   Out of stock   Availability explained
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Mean Oscillations and Equimeasurable Rearrangements of Functions. Lecture Notes of the Unione Matematica Italiana, Volume 4.


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Overview

Various applications of equimeasurable function rearrangements to the a oebest constanta -type problems are considered in this volume. Several classical theorems are presented along with some very recent results. In particular, the text includes a product-space extension of the Rising Sun lemma, a product-space version of the John-Nirenberg inequality for bounded mean oscillation (BMO) functions with sharp exponent, a refinement of the Gurov-Reshetnyak lemma, sharp embedding theorems for Muckenhoupt, Gurov-Reshetnyak, reverse HAlder, and Gehring classes, etc. This volume is interesting for graduate students and mathematicians involved with these topics.

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Author:   Anatolii Korenovskii
Publisher:   Springer
Imprint:   Springer
ISBN:  

9786611070397


ISBN 10:   6611070397
Pages:   194
Publication Date:   01 January 2007
Audience:   General/trade ,  General
Format:   Electronic book text
Publisher's Status:   Active
Availability:   Out of stock   Availability explained
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

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From the reviews: <p> This book is devoted to classes (spaces) of functions that can be described in terms of mean oscillations. a ] The sharp constants in the corresponding relations have been found in a number of works by the author of the book under review and his students; these works form the core of the present book. a ] The book is well written. We mention that it contains many examples with full and very careful calculations. a ] a good and convenient source for anyone interested in the area. (Andrei K. Lerner, Mathematical Reviews, Issue 2008 k)


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