Stable trace automata vs. full trace automata
Identifieur interne : 002095 ( Main/Exploration ); précédent : 002094; suivant : 002096Stable trace automata vs. full trace automata
Auteurs : Vincent Schmitt [France]Source :
- Theoretical Computer Science [ 0304-3975 ] ; 1998.
Abstract
Trace automata provide a well-studied model for systems with concurrent behavior, which is usually given by associated domains of finite or infinite computation systems. Several authors in the literature have characterized order-theoretically these domains which are typically particular Scott domains. In most of these investigations, the question remain open when such a domain can be obtained from some finite automaton. In this paper it is shown that finite stable trace automata and finite full trace automata give rise to the same class of coherent dI-domains. The proof of this result involves combinatorial means from graph theory (colorings) and Ramsey's theorem.
Url:
DOI: 10.1016/S0304-3975(97)00299-5
Affiliations:
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Le document en format XML
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<front><div type="abstract" xml:lang="en">Trace automata provide a well-studied model for systems with concurrent behavior, which is usually given by associated domains of finite or infinite computation systems. Several authors in the literature have characterized order-theoretically these domains which are typically particular Scott domains. In most of these investigations, the question remain open when such a domain can be obtained from some finite automaton. In this paper it is shown that finite stable trace automata and finite full trace automata give rise to the same class of coherent dI-domains. The proof of this result involves combinatorial means from graph theory (colorings) and Ramsey's theorem.</div>
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