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Expanding Thurston Maps (Mathematical Surveys and Monographs)

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Description

About the Author Mario Bonk, University of California, Los Angeles, CA.Daniel Meyer, University of Liverpool, UK. Product Description This monograph is devoted to the study of the dynamics of expanding Thurston maps under iteration. A Thurston map is a branched covering map on a two-dimensional topological sphere such that each critical point of the map has a finite orbit under iteration. A Thurston map is called expanding if, roughly speaking, preimages of a fine open cover of the underlying sphere under iterates of the map become finer and finer as the order of the iterate increases. Every expanding Thurston map gives rise to a fractal space, called its visual sphere. Many dynamical properties of the map are encoded in the geometry of this visual sphere. For example, an expanding Thurston map is topologically conjugate to a rational map if and only if its visual sphere is quasisymmetrically equivalent to the Riemann sphere. This relation between dynamics and fractal geometry is the main focus for the investigations in this work.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
30 January 2018
Listed Since
29 September 2017

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