Computing explicitly topological sequence entropy: the unimodal case
type: Item
instance of: scholarly article
title: Computing explicitly topological sequence entropy: the unimodal case
zbMATH Open document ID: 1083.37012
author: José Salvador Cánovas Peña
author: Víctor Jiménez López
publication date: 2002-09-03T00:00:00Z
full work available at URL: http://www.numdam.org/item
full work available at URL: https://eudml.org/doc/116005
Mathematics Subject Classification ID: 37B40
Mathematics Subject Classification ID: 37E05
Mathematics Subject Classification ID: 37E20
zbMATH DE Number: 1794826
zbMATH Keywords: map of type \(2^\infty\)
zbMATH Keywords: topological sequence entropy
zbMATH Keywords: unimodal map
MaRDI profile type: Publication
OpenAlex ID: W1578568695
cites work: Topological Entropy
cites work: Commutativity and non-commutativity of topological sequence entropy
cites work: Q4500471
cites work: The periodic points of maps of the disk and the interval
cites work: AN ALGORITHM TO COMPUTE THE TOPOLOGICAL ENTROPY OF A UNIMODAL MAP
cites work: On topological sequence entropy of piecewise monotonic mappings
cites work: Positive Sequence Topological Entropy Characterizes Chaotic Maps
cites work: Topological Sequence Entropy
cites work: Q3228119
cites work: Topological sequence entropy for maps of the interval
cites work: Large chaos in smooth functions of zero topological entropy
cites work: An explicit description of all scrambled sets of weakly unimodal functions of type \(2^ \infty \)
cites work: There are no piecewise linear maps of type 2^{∞}
cites work: Period Three Implies Chaos
cites work: Julia-Fatou-Sullivan theory for real one-dimensional dynamics
cites work: Forcing of periodic orbits for interval maps and renormalization of piecewise affine maps
cites work: Q3814426
cites work: Q3909699
cites work: Smooth chaotic maps with zero topological entropy
cites work: Entropy of piecewise monotone mappings
cites work: Q5734070
cites work: COEXISTENCE OF CYCLES OF A CONTINUOUS MAP OF THE LINE INTO ITSELF
cites work: Q3931654
DOI: 10.5802/AIF.1913
published in: Annales de l’institut Fourier
description: scientific article; zbMATH DE number 1794826