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The Bieberbach Conjecture for N

The Bieberbach Conjecture for N
Author: James Phillips Marion
Publisher:
Total Pages: 62
Release: 1974
Genre: Mathematics
ISBN:

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The Bieberbach Conjecture

The Bieberbach Conjecture
Author: Sheng Gong
Publisher: American Mathematical Soc.
Total Pages: 218
Release: 1999-07-12
Genre: Education
ISBN: 0821827421

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In 1919, Bieberbach posed a seemingly simple conjecture. That ``simple'' conjecture challenged mathematicians in complex analysis for the following 68 years! In that time, a huge number of papers discussing the conjecture and its related problems were inspired. Finally in 1984, de Branges completed the solution. In 1989, Professor Gong wrote and published a short book in Chinese, The Bieberbach Conjecture, outlining the history of the related problems and de Branges' proof. The present volume is the English translation of that Chinese edition with modifications by the author. In particular, he includes results related to several complex variables. Open problems and a large number of new mathematical results motivated by the Bieberbach conjecture are included. Completion of a standard one-year graduate complex analysis course will prepare the reader for understanding the book. It would make a nice supplementary text for a topics course at the advanced undergraduate or graduate level.


The Bieberbach Conjecture: Proceedings of the Symposium on the Occasion of the Proof

The Bieberbach Conjecture: Proceedings of the Symposium on the Occasion of the Proof
Author: Albert Baernstein (II)
Publisher: American Mathematical Soc.
Total Pages: 238
Release: 1986
Genre: Mathematics
ISBN: 0821815210

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Louis de Branges of Purdue University is recognized as the mathematician who proved Bieberbach's conjecture. This book offers insight into the nature of the conjecture, its history and its proof. It is suitable for research mathematicians and analysts.


The Bieberbach Conjecture

The Bieberbach Conjecture
Author: Sheng Gong
Publisher:
Total Pages: 201
Release: 1999-08
Genre:
ISBN: 9781571460561

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In 1916 Bieberach conjectured: If f - a univalent holomorphic function on the unit disk - is a member of S - the set of all such functions where D={z: z less than 1} and the normalization conditions f(0)=0 and F(0)=1 are added, then an is less than n holds true for n=2,3, ... This equality holds if and only if f(z) is the Koebe function z over (1-z)2 or one of its rotation


The Bieberbach Conjecture

The Bieberbach Conjecture
Author: Albert Baernstein
Publisher: American Mathematical Soc.
Total Pages: 238
Release:
Genre: Mathematics
ISBN: 0821873814

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Complex Analysis

Complex Analysis
Author: Prem K. Kythe
Publisher: CRC Press
Total Pages: 365
Release: 2016-04-19
Genre: Mathematics
ISBN: 149871899X

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Complex Analysis: Conformal Inequalities and the Bieberbach Conjecture discusses the mathematical analysis created around the Bieberbach conjecture, which is responsible for the development of many beautiful aspects of complex analysis, especially in the geometric-function theory of univalent functions. Assuming basic knowledge of complex analysis


Complex Analysis

Complex Analysis
Author: Mario Gonzalez
Publisher: Routledge
Total Pages: 552
Release: 2018-03-09
Genre: Mathematics
ISBN: 1351459376

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A selection of some important topics in complex analysis, intended as a sequel to the author's Classical complex analysis (see preceding entry). The five chapters are devoted to analytic continuation; conformal mappings, univalent functions, and nonconformal mappings; entire function; meromorphic fu


Univalent Functions

Univalent Functions
Author: P. L. Duren
Publisher: Springer Science & Business Media
Total Pages: 414
Release: 2001-07-02
Genre: Mathematics
ISBN: 9780387907956

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