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Art der Veröffentlichung: Artikel in Konferenzband
Autor: Lutz Schröder, Yde Venema
Herausgeber: Paul Gastin, François Laroussinie
Titel: Flat coalgebraic fixed point logics
Buch / Sammlungs-Titel: 21st International Conference on Concurrency Theory, CONCUR 2010
Band: 6269
Seite(n): 524 – 538
Serie / Reihe: Lecture Notes in Computer Science
Erscheinungsjahr: 2010
Verleger: Springer
Abstract / Kurzbeschreibung: Fixed point logics are widely used in computer science, in particular in artificial intelligence and concurrency. The most expressive logics of this type are the mu-calculus and its relatives. However, popular fixed point logics tend to trade expressivity for simplicity and readability, and in fact often live within the single variable fragment of the mu-calculus. The family of such flat fixed point logics includes, e.g., CTL, the *-nesting-free fragment of PDL, and the logic of common knowledge. Here, we extend this notion to the generic semantic framework of coalgebraic logic, thus covering a wide range of logics beyond the standard mu-calculus including, e.g., flat fragments of the graded mu-calculus and the alternating-time mu-calculus (such as ATL), as well as probabilistic and monotone fixed point logics. Our main results are completeness of the Kozen-Park axiomatization and a timed-out tableaux method that matches ExpTime upper bounds inherited from the coalgebraic mu-calculus but avoids using automata.
PDF Version: http://www.informatik.uni-bremen.de/~lschrode/papers/flatfix.pdf
Schlagworte: Coalgebra modal logic fixpoints fixed points mu-calculus flat single-variable alternating time graded ATL AMC
Status: Reviewed
Letzte Aktualisierung: 07. 10. 2010

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