Geometric Function Theory in One and Higher Dimensions - Info and Reading Options
By Ian Graham (programmer)
"Geometric Function Theory in One and Higher Dimensions" was published by Marcel Dekker in 2003 - New York, the book is classified in Mathematics genre, it has 530 pages and the language of the book is English.
“Geometric Function Theory in One and Higher Dimensions” Metadata:
- Title: ➤ Geometric Function Theory in One and Higher Dimensions
- Author: Ian Graham (programmer)
- Language: English
- Number of Pages: 530
- Is Family Friendly: Yes - No Mature Content
- Publisher: Marcel Dekker
- Publish Date: 2003
- Publish Location: New York
- Genres: Mathematics
“Geometric Function Theory in One and Higher Dimensions” Subjects and Themes:
- Subjects: ➤ Univalent functions - Geometric function theory - Functions of several complex variables - Functions of complex variables - MATHEMATICS - Complex Analysis
Edition Specifications:
- Pagination: xv, 530 p. :
Edition Identifiers:
- Google Books ID: 6GsRngEACAAJ
- The Open Library ID: OL3705052M - OL1947954W
- Online Computer Library Center (OCLC) ID: 52111866 - 54064346
- Library of Congress Control Number (LCCN): 2003273454
- ISBN-13: 9780824709761
- ISBN-10: 0824709764
- All ISBNs: 0824709764 - 9780824709761
AI-generated Review of “Geometric Function Theory in One and Higher Dimensions”:
Snippets and Summary:
This reference details valuable results that lead to improvements in existence theorems for the Loewner differential equation in higher dimensions, discusses the compactness of the analog of the Caratheodory class in several variables, and ...
"Geometric Function Theory in One and Higher Dimensions" Description:
Google Books:
This reference details valuable results that lead to improvements in existence theorems for the Loewner differential equation in higher dimensions, discusses the compactness of the analog of the Caratheodory class in several variables, and studies various classes of univalent mappings according to their geometrical definitions. It introduces the infinite-dimensional theory and provides numerous exercises in each chapter for further study. The authors present such topics as linear invariance in the unit disc, Bloch functions and the Bloch constant, and growth, covering and distortion results for starlike and convex mappings in Cn and complex Banach spaces.
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