Measures related to (∈, n)-complexity functions
crisid: 7462
page end: 34
type: Article
origen: scopus
related by: authorship_47708
type: Document
type: Continuant
type: Thing
most specific type: Conference Paper
page start: 23
date time value: conference paper date 7462
freetext keyword: Complexity functions; Separability; Topological entropy
related by: authorship_47707
type: Information Content Entity
abstract: The (ε, n)-complexity functions describe total instability of trajectories in dynamical systems. They reflect an ability of trajectories going through a Borel set to diverge on the distance ε during the time interval n. Behavior of the (ε, n)-complexity functions as n → ∞ is reflected in the properties of special measures. These measures are constructed as limits of atomic measures supported at points of (ε, n)-separated sets. We study such measures. In particular, we prove that they are invariant if the (ε, n)-complexity function grows subexponentially.
estado: published
type: Conference Paper
volume: 22
type: Entity
EI dscopus: 2-s2.0-53949113564
has publication venue: Discrete and Continuous Dynamical Systems
issue: 1-2
most specific type: Document
type: Generically Dependent Continuant

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Discrete and Continuous Dynamical Systems
type: Journal
type: Collection
type: Generically Dependent Continuant
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type: Periodical
type: Document
type: Thing
type: Continuant
type: Entity
publication venue for: Measures related to (∈, n)-complexity functions

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RDF description of Measures related to (∈, n)-complexity functions - http://orbis.uaslp.mx/vivo/individual/scopus7461
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date: 2026-08-27T07:40:37
publisher: vivo
type: Document

Article
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Conference Paper
type: Class