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عنوان
Composition operators and classical function theory /

پدید آورنده
Joel H. Shapiro

موضوع
Composition operators,Geometric function theory

رده
QA329
.
2
.
S48
1993

کتابخانه
Center and Library of Islamic Studies in European Languages

محل استقرار
استان: Qom ـ شهر: Qom

Center and Library of Islamic Studies in European Languages

تماس با کتابخانه : 32910706-025

INTERNATIONAL STANDARD BOOK NUMBER

(Number (ISBN
0387940677
(Number (ISBN
3540940677
(Number (ISBN
9780387940670
(Number (ISBN
9783540940678

NATIONAL BIBLIOGRAPHY NUMBER

Number
dltt

TITLE AND STATEMENT OF RESPONSIBILITY

Title Proper
Composition operators and classical function theory /
General Material Designation
[Book]
First Statement of Responsibility
Joel H. Shapiro

PHYSICAL DESCRIPTION

Specific Material Designation and Extent of Item
xiii, 223 pages :
Other Physical Details
illustrations ;
Dimensions
24 cm

SERIES

Series Title
Universitext. Tracts in mathematics

INTERNAL BIBLIOGRAPHIES/INDEXES NOTE

Text of Note
Includes bibliographical references and indexes

CONTENTS NOTE

Text of Note
0. Linear Fractional Prologue -- 1. Littlewood's Theorem -- 2. Compactness: Introduction -- 3. Compactness and Univalence -- 4. The Angular Derivative -- 5. Angular Derivatives and Iteration -- 6. Compactness and Eigenfunctions -- 7. Linear Fractional Cyclicity -- 8. Cyclicity and Models -- 9. Compactness from Models -- 10. Compactness: General Case
2

SUMMARY OR ABSTRACT

Text of Note
The study of composition operators forges links between fundamental properties of linear operators and beautiful results from the classical theory of analytic functions. This book provides a self-contained introduction to both the subject and its function-theoretic underpinnings. The development is geometrically motivated, and accessible to anyone who has studied basic graduate-level real and complex analysis. The work explores how operator-theoretic issues such as boundedness, compactness, and cyclicity evolve - in the setting of composition operators on the Hilbert space H2 into questions about subordination, value distribution, angular derivatives, iteration, and functional equations. Each of these classical topics is developed fully, and particular attention is paid to their common geometric heritage as descendants of the Schwarz Lemma

OTHER EDITION IN ANOTHER MEDIUM

Title
Composition operators and classical function theory.

TOPICAL NAME USED AS SUBJECT

Composition operators
Geometric function theory

DEWEY DECIMAL CLASSIFICATION

Number
515/
.
7246
Edition
20

LIBRARY OF CONGRESS CLASSIFICATION

Class number
QA329
.
2
Book number
.
S48
1993

PERSONAL NAME - PRIMARY RESPONSIBILITY

Shapiro, Joel H

ORIGINATING SOURCE

Date of Transaction
20160712055110.0

ELECTRONIC LOCATION AND ACCESS

Electronic name
 مطالعه متن کتاب 

[Book]

Y

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