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Holomorphic Dynamics (Cambridge Studies in Advanced Mathematics)
 
 
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Holomorphic Dynamics (Cambridge Studies in Advanced Mathematics) [Hardcover]

S. Morosawa (Author), Y. Nishimura (Author), M. Taniguchi (Author), T. Ueda (Author)

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Book Description

January 13, 2000 0521662583 978-0521662581 Revised
Here is a comprehensive introduction to holomorphic dynamics, that is, the dynamics induced by the iteration of various analytic maps in complex number spaces. This has been the focus of much attention in recent years, for example, with the discovery of the Mandelbrot set, and work on chaotic behavior of quadratic maps. The mathematically unified treatment emphasizes the substantial role of classical complex analysis in understanding holomorphic dynamics and offers up-to-date coverage of the modern theory. The authors cover entire functions, Kleinian groups and polynomial automorphisms of several complex variables such as complex Hénon maps, as well as the case of rational functions.

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Language Notes

Text: English (translation)
Original Language: Japanese

Book Description

This is a comprehensive introduction to holomorphic dynamics. This has been the focus of much attention in recent years, with, for example, the discovery of the Mandelbrot set, and work on chaotic behaviour of quadratic maps. The authors cover entire functions, Kleinian groups and polynomial automorphisms of several complex variables such as complex Henon maps, as well as the case of rational functions. The book will be welcomed by graduate students and professionals in pure mathematics and science who seek a reasonably self-contained introduction to this exciting area.

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Inside This Book (learn more)
First Sentence:
A simple mechanism can make a chaos. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
horseshoe condition, complex equilibrium measure, escaping points, connected wandering domains, transcendental entire functions, polynomial automorphisms, superattracting fixed point, completely invariant component, indifferent periodic point, parabolic basin, holomorphic motion, attracting periodic point, grand orbits, pluripotential theory, holomorphic endomorphisms, immediate basin, polynomial diffeomorphisms, repelling periodic points, loxodromic element, attracting cycle, attracting basin, hyperbolic domain, holomorphic dynamics, second main theorem, elementary map
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Proof Let, Definition Let, Proof First, Proof Assume, Proof Suppose, Proof Take, Proof Set, Proof By Theorem, Proof By Proposition, Proof Fix, Verification Set, Proof By Lemma, Remark Actually, Corollary Let
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