Anosov endomorphisms on branched surfaces
type: Item
instance of: scholarly article
title: Anosov endomorphisms on branched surfaces
zbMATH Open document ID: 0761.58039
DOI: 10.1016/0885-064X(92)90025-7
author: Lan Wen
published in: Journal of Complexity
publication date: 1993-01-17T00:00:00Z
review text: The author answers a conjecture of R. F. Williams affirmatively under some additional assumption: If a branched surface \(K\) has no crossings, then any non-expanding Anosov endomorphism on \(K\) is shift equivalent to some non-expanding Anosov endomorphism on the torus.
Mathematics Subject Classification ID: 37D99
zbMATH DE Number: 97381
zbMATH Keywords: shift equivalence
zbMATH Keywords: branched surface
zbMATH Keywords: Anosov endomorphism
reviewed by: Akihiko Morimoto
MaRDI profile type: Publication
cites work: Smooth dynamical systems. Introductory article
cites work: Q5618790
cites work: Neighborhoods of hyperbolic sets
cites work: Invariant manifolds
cites work: Q4076563
cites work: Q5658860
cites work: A generalized Poincaré index formula
cites work: Anosov endomorphisms
cites work: Classification of expanding attractors: an example
cites work: Differentiable dynamical systems
cites work: Q3744918
cites work: One-dimensional non-wandering sets
cites work: Q5615935
cites work: Expanding attractors
cites work: Q4109046
description: scientific article; zbMATH DE number 97381