Derivatives of Inner Functions
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Author
Contributions
- SpringerLink (Online service) - Contributor
Publication
2013 - Springer New York, New York, NY, United States
Language
English
Word Count
42,250 words, Guess
Page Count
169 pages
Physical Format
Electronic resource
Identifiers
- Open LibraryOL27030306M
- ISBN-139781461456117
- OCLC Control Number824648156
- Library of Congress Control Number2012947407
Classifications
- DDC515.9
- LCCQA331-355
- LCCQA331.7
Description
<p><i>Derivatives of Inner Functions</i> was inspired by a conference held at the Fields Institute in 2011 entitled "Blaschke Products and Their Applications." Inner functions form an important subclass of bounded analytic functions. Since they have unimodular boundary values, they appear in many extremal problems of complex analysis. They have been extensively studied since the early twentieth century and the literature on this topic is vast. This book is devoted to a concise study of derivatives of inner functions and is confined to treating the integral means of derivatives and presenting a comprehensive list of results on Hardy and Bergman means.</p><p>This self-contained monograph allows researchers to get acquainted with the essentials of inner functions, rendering this theory accessible to graduate students while providing the reader with rapid access to the frontiers of research in this field.</p>
Subjects
Other Editions
- Derivatives of Inner Functions
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