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Differential Subordinations: Theory and Applications


Edition: 1st
Author(s): Miller; Sanford S.
ISBN10:  0824700295
ISBN13:  9780824700294
Format:  Hardcover
Pub. Date:  1/3/2000
Publisher(s): CRC

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Table of Contents
Preface v
Preliminaries
A Short History
1(2)
Basic Definitions and Results
3(10)
Subordination
4(1)
Hypergeometric Functions
5(2)
Classes of Functions
7(3)
Integral Operators
10(3)
Theory of Second-Order Differential Subordinations
Introduction
13(5)
Fundamental Lemmas
18(9)
Admissible Functions and Fundamental Theorems
27(9)
Examples
36(8)
The Open Door Lemma and the Integral Existence Theorem
44(12)
Classical Results of Geometric Function Theory Revisited
56(13)
Applications of First-Order Differential Subordinations
First- Order Linear Differential Subordinations
69(11)
Briot-Bouquet Differential Subordinations
80(23)
Briot-Bouquet Applications in Univalent Function Theory
103(17)
Generalized Briot-Bouquet Differential Subordinations
120(25)
Analytic Integral Operators Between Classes of Functions
145(29)
Subordination-Preserving Integral Operators
174(13)
Applications of Second-Order Differential Subordinations
Second-Order Linear Differential Subordinations
187(14)
Integral Operators Preserving Functions With Positive Real Part
201(6)
Integral Operators Preserving Bounded Functions
207(7)
Averaging Integral Operators
214(16)
Hypergeometric Functions
230(14)
The Schwarzian and Starlikeness
244(5)
Special Differential Subordinations
Conditions for Special Subclasses of Starlike Functions
249(20)
Simple Conditions for Starlikeness and Convexity
269(15)
On a Theorem of Robertson
284(5)
Subordination by Convex Functions
289(3)
Functions with Bounded Turning and Starlike Functions
292(21)
Functions Starlike with Respect to Symmetric Points
313(6)
Higher Order Differential Subordinations
Introduction
319(3)
Third-Order Differential Subordinations
322(12)
The Euler Nth-Order Differential Subordination
334(7)
Differential Subordinations of Several Complex Variables
Preliminary Lemmas
341(6)
Extensions of the Fundamental Lemma
347(21)
Dominants and Admissible Functions in Cn
368(5)
Differential Subordinations in Cn
373(6)
Applications of Differential Subordinations in Other Fields
Harmonic Functions
379(3)
Meromorphic Functions
382(15)
Differential Subordinations in the Upper Half-Plane
397(11)
Extensions to Banach Spaces
408(7)
Appendix Convexity of Bernoulli Functions 415(6)
Bibliography 421(28)
List of Symbols 449(6)
Index 455

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