Amazon.com: Complex Analysis I: Entire and Meromorphic Functions. Polyanalytic Functions and Their Generalizations (Encyclopaedia of Mathematical Sciences) (No.1) (9783540547037): A.A. Gonchar, Viktor P. Havin, N.K. Nikolski, V.I. Rublinetskij, V. Tkachenko, M.B. Balk, A.A. Gol'dberg, B.Ya. Levin, I.V. Ostrovskii: Books
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Complex Analysis I: Entire and Meromorphic Functions. Polyanalytic Functions and Their Generalizations (Encyclopaedia of Mathematical Sciences) (No.1)
 
 
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Complex Analysis I: Entire and Meromorphic Functions. Polyanalytic Functions and Their Generalizations (Encyclopaedia of Mathematical Sciences) (No.1) [Hardcover]

A.A. Gonchar (Editor), Viktor P. Havin (Editor), N.K. Nikolski (Editor), V.I. Rublinetskij (Translator), V. Tkachenko (Translator), M.B. Balk (Contributor), A.A. Gol'dberg (Contributor), B.Ya. Levin (Contributor), I.V. Ostrovskii (Contributor)

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Book Description

February 28, 2001 3540547037 978-3540547037 1
A two-part volume containing a comprehensive description of the theory of entire and meromorphic functions of one complex variable and its applications, and a detailed review of recent investigations concerning the function-theoretical pecularities of polyanalytic functions (boundary behaviour, value distributions, degeneration, uniqueness etc).

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From the Back Cover

The first part of the volume contains a comprehensive description of the theory of entire and meromorphic functions of one complex variable and its applications. It includes the fundamental notions, methods and results on the growth of entire functions and the distribution of their zeros, the Rolf Nevanlinna theory of distribution of values of meromorphic functions including the inverse problem, the theory of completely regular growth, the concept of limit sets for entire and subharmonic functions. The authors describe the interpolation by entire functions, to entire and meromorphic solutions of ordinary differential equations, to the Riemann boundary problem with an infinite index and to the arithmetic of the convolution semigroup of probability distributions. Polyanalytic functions form one of the most natural generalizations of analytic functions and are described in Part II. They emerged for the first time in plane elasticity theory where they found important applications (due to Kolossof, Mushelishvili etc.). This book contains a detailed review of recent investigations concerning the function-theoretical pecularities of polyanalytic functions (boundary behavour, value distributions, degeneration, uniqueness etc.). Polyanalytic functions have many points of contact with such fields of analysis as polyharmonic functions, Nevanlinna Theory, meromorphic curves, cluster set theory, functions of several complex variables etc.

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
polyanalytic functions, zero angular limit, moving singular points, finite angular limit, maximal kind, finite lower order, finite positive order, finite logarithmic measure, proximate order, meromorphic solutions, conjugate diagram, completely regular growth, meromorphic curves, exceptional intervals, filling disks, meromorphic functions, convergence abscissa, interpolation series, des fonctions méromorphes, deficient values, second main theorem, function subharmonic, conjugate analytic, uniqueness class, subharmonic functions
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Acta Math, Nauk Arm, Zhang Guanghou, Notes Math, Duke Math, Nauk Ukr, Ostrovskii Theorem, Ostrovskii Let, Using Theorem, Ecole Norm, Naukova Dumka, Berlin Heidelberg New York, Acta Soc, Chuang Chi-tai, Kodai Math, Vyshcha Shkola, Itogi Nauki Tech, Big Picard, Conjugate Analytic Functions, Lower Indicator
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