Zürich is a special place to workers in meromorphic function theory. Rolf Nevan-linna was Professor both at the ETH and University of Zürich. His address at the 1932 Zürich ICM centered on connections between his new theory of meromor-phic functions and the Riemann surface of / _ 1, a perspective that continues to yield insights. Lars Ahlfors accompanied Nevanlinna to the ETH in 1928, where he developed his fundamental distortion theorem and proved Denjoy's conjecture that an entire function of order p has at most 2p distinct finite asymptotic values. Zürich has been one of the main venues of the Nevanlinna Colloquia through the years, and the home of Pólya and Pfluger. Goldberg in [20] and (with Levin and Ostrovskii) [22] has produce...
This book deals with the classical theory of Nevanlinna on the value distribution of meromorphic fun...
Introduction and some results It is assumed that the reader is familiar with the standard symbols an...
ii The Swedish mathematician Gösta Mittag-Leffler (1846–1927) is well-known for founding Acta Mathem...
"Value Distribution of Meromorphic Functions" focuses on functions meromorphic in an angle...
In the first chapter, the author confirms one of the questions raised by Serge Lang in 1987, who was...
This book contains a comprehensive exposition of the Nevanlinna theory of meromorphic functions of o...
In Chapter 1 we introduce many of the concepts and techniques, including Nevanlinna theory, referred...
Let /be a meromorphic function in the complex plane. We will use the following standard notations of...
Nevanlinna Theory is a powerful quantitative tool used to study the growth and behaviour of meromorp...
In this thesis, we mainly worked in the following areas: value distributions of meromorphic function...
In Chapter 1 we introduce many of the concepts and techniques, including Nevanlinna theory, referred...
International audienceIn the first section called Classical theory, we recall basic properties of th...
In this thesis, we mainly worked in the following areas: value distributions of meromorphic function...
Nevanlinna Theory has been an important aspect of classical complex analysis for over 60 years. The ...
<正> 1 Introduction The classical results which were due to Weierstrass and Hadamard show that ...
This book deals with the classical theory of Nevanlinna on the value distribution of meromorphic fun...
Introduction and some results It is assumed that the reader is familiar with the standard symbols an...
ii The Swedish mathematician Gösta Mittag-Leffler (1846–1927) is well-known for founding Acta Mathem...
"Value Distribution of Meromorphic Functions" focuses on functions meromorphic in an angle...
In the first chapter, the author confirms one of the questions raised by Serge Lang in 1987, who was...
This book contains a comprehensive exposition of the Nevanlinna theory of meromorphic functions of o...
In Chapter 1 we introduce many of the concepts and techniques, including Nevanlinna theory, referred...
Let /be a meromorphic function in the complex plane. We will use the following standard notations of...
Nevanlinna Theory is a powerful quantitative tool used to study the growth and behaviour of meromorp...
In this thesis, we mainly worked in the following areas: value distributions of meromorphic function...
In Chapter 1 we introduce many of the concepts and techniques, including Nevanlinna theory, referred...
International audienceIn the first section called Classical theory, we recall basic properties of th...
In this thesis, we mainly worked in the following areas: value distributions of meromorphic function...
Nevanlinna Theory has been an important aspect of classical complex analysis for over 60 years. The ...
<正> 1 Introduction The classical results which were due to Weierstrass and Hadamard show that ...
This book deals with the classical theory of Nevanlinna on the value distribution of meromorphic fun...
Introduction and some results It is assumed that the reader is familiar with the standard symbols an...
ii The Swedish mathematician Gösta Mittag-Leffler (1846–1927) is well-known for founding Acta Mathem...