On a syntactically defined invariant of symbolic dynamics

A partially ordered set that is invariantly associated to a subshift is constructed. A property of subshifts, also an invariant of topological conjugacy, is described. If this property is present in a subshift then the constructed partially ordered set is a partially ordered semigroup (with zero). I...

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Bibliographic Details
Main Author: Krieger, Wolfgang (Author)
Format: Article (Journal)
Language:English
Published: 01 April 2000
In: Ergodic theory and dynamical systems
Year: 1999, Volume: 20, Issue: 2, Pages: 501-516
ISSN:1469-4417
Online Access:Verlag, Volltext: https://www.cambridge.org/core/journals/ergodic-theory-and-dynamical-systems/article/on-a-syntactically-defined-invariant-of-symbolic-dynamics/31F722BF316D92FDFCDA2DFD51EE48FE/core-reader
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Author Notes:Wolfgang Krieger
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Summary:A partially ordered set that is invariantly associated to a subshift is constructed. A property of subshifts, also an invariant of topological conjugacy, is described. If this property is present in a subshift then the constructed partially ordered set is a partially ordered semigroup (with zero). In the description of these invariants the notion of context is instrumental.
Item Description:Erscheinungsvermerk laut Verlagsseite Vol. 20(2000) Issue 2, laut PDF jedoch Vol. 19(1999)
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Physical Description:Online Resource
ISSN:1469-4417