Exponential weak Bernoulli mixing for Collet-Eckmann maps

Keller G (1994)

Publication Type: Journal article, Original article

Publication year: 1994

Journal

Israel Journal of Mathematics Springer Verlag (Germany)

Publisher: Springer Verlag (Germany)

Book Volume: 86

Pages Range: 301--310

Journal Issue: 1-3

DOI: 10.1007/BF02773683

Abstract

We prove exponential weak Bernoulli mixing for invariant measures of certain piecewise monotone interval maps studied in [BK] and [KN]. In particular we prove this for unimodal maps with negative Schwarzian derivative satisfying lim $l i m i n f_{n \to \infty} \sqrt[n]{| D T^{n} (T c) |} > 1$ , wherec is the unique critical point ofT.

Authors with CRIS profile

Gerhard Keller Professur für Angewandte Mathematik (Angewandte Analysis)

How to cite

APA:

Keller, G. (1994). Exponential weak Bernoulli mixing for Collet-Eckmann maps. Israel Journal of Mathematics, 86(1-3), 301--310. https://dx.doi.org/10.1007/BF02773683

MLA:

Keller, Gerhard. "Exponential weak Bernoulli mixing for Collet-Eckmann maps." Israel Journal of Mathematics 86.1-3 (1994): 301--310.

BibTeX: Download