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Quasiconformal Surgery in Holomorphic Dynamics
By Adam L. Epstein (contributor), Xavier Buff (contributor), Nuria Fagella, Shaun Bullett (contributor) and Bodil Branner
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Bibliographic Detail
Publisher Cambridge Univ Pr
Publication date March 24, 2014
Pages 413
Binding Hardcover
Book category Adult Non-Fiction
ISBN-13 9781107042919
ISBN-10 1107042917
Dimensions 1 by 6 by 9 in.
Weight 1.85 lbs.
Published in Great Britain
Original list price $99.00
Other format details university press
Summaries and Reviews
Amazon.com description: Product Description: Since its introduction in the early 1980s quasiconformal surgery has become a major tool in the development of the theory of holomorphic dynamics, and it is essential background knowledge for any researcher in the field. In this comprehensive introduction the authors begin with the foundations and a general description of surgery techniques before turning their attention to a wide variety of applications. They demonstrate the different types of surgeries that lie behind many important results in holomorphic dynamics, dealing in particular with Julia sets and the Mandelbrot set. Two of these surgeries go beyond the classical realm of quasiconformal surgery and use trans-quasiconformal surgery. Another deals with holomorphic correspondences, a natural generalization of holomorphic maps. The book is ideal for graduate students and researchers requiring a self-contained text including a variety of applications. It particularly emphasises the geometrical ideas behind the proofs, with many helpful illustrations seldom found in the literature.

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Hardcover
Book cover for 9781107042919
 
The price comparison is for this edition
With Adam L. Epstein (other contributor), Bodil Branner, Xavier Buff (other contributor), Shaun Bullett (other contributor) | from Cambridge Univ Pr (March 24, 2014)
9781107042919 | details & prices | 413 pages | 6.00 × 9.00 × 1.00 in. | 1.85 lbs | List price $99.00
About: Since its introduction in the early 1980s quasiconformal surgery has become a major tool in the development of the theory of holomorphic dynamics, and it is essential background knowledge for any researcher in the field.

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