Open Conformal Systems and Perturbations of Transfer Operators

87.00

 312.00

Inclusive of VAT

Saving:

 225.00

72% Off

Lowest price in 30 days

Only 1 left in stock

Lowest price in 30 days

Get it by 30 June

Order in 10 h 18 m

Delivery by noon

Cash on Delivery

Secure Transaction

BANK OFFERS

SELLER

Partner since

Product Overview

Specifications

Language	English
Book Description	The focus of this book is on open conformal dynamical systems corresponding to the escape of a point through an open Euclidean ball. The ultimate goal is to understand the asymptotic behavior of the escape rate as the radius of the ball tends to zero. In the case of hyperbolic conformal systems this has been addressed by various authors. The conformal maps considered in this book are far more general, and the analysis correspondingly more involved.The asymptotic existence of escape rates is proved and they are calculated in the context of (finite or infinite) countable alphabets, uniformly contracting conformal graph-directed Markov systems, and in particular, conformal countable alphabet iterated function systems. These results have direct applications to interval maps, rational functions and meromorphic maps. Towards this goal the authors develop, on a purely symbolic level, a theory of singular perturbations of Perron--Frobenius (transfer) operators associated with countable alphabet subshifts of finite type and Hölder continuous summable potentials. This leads to a fairly full account of the structure of the corresponding open dynamical systems and their associated surviving sets.
Language	English
Publication Date	7 February 2018
Number of Pages	218 pages

Cart Total  87.00