8 found
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  1.  14
    The price of query rewriting in ontology-based data access.Georg Gottlob, Stanislav Kikot, Roman Kontchakov, Vladimir Podolskii, Thomas Schwentick & Michael Zakharyaschev - 2014 - Artificial Intelligence 213 (C):42-59.
  2.  17
    Logic-based ontology comparison and module extraction, with an application to DL-Lite.Roman Kontchakov, Frank Wolter & Michael Zakharyaschev - 2010 - Artificial Intelligence 174 (15):1093-1141.
  3.  71
    Undecidability of first-order intuitionistic and modal logics with two variables.Roman Kontchakov, Agi Kurucz & Michael Zakharyaschev - 2005 - Bulletin of Symbolic Logic 11 (3):428-438.
    We prove that the two-variable fragment of first-order intuitionistic logic is undecidable, even without constants and equality. We also show that the two-variable fragment of a quantified modal logic L with expanding first-order domains is undecidable whenever there is a Kripke frame for L with a point having infinitely many successors (such are, in particular, the first-order extensions of practically all standard modal logics like K, K4, GL, S4, S5, K4.1, S4.2, GL.3, etc.). For many quantified modal logics, including those (...)
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  4.  11
    Games for query inseparability of description logic knowledge bases.Elena Botoeva, Roman Kontchakov, Vladislav Ryzhikov, Frank Wolter & Michael Zakharyaschev - 2016 - Artificial Intelligence 234 (C):78-119.
  5. Temporalising tableaux.Roman Kontchakov, Carsten Lutz, Frank Wolter & Michael Zakharyaschev - 2004 - Studia Logica 76 (1):91 - 134.
    As a remedy for the bad computational behaviour of first-order temporal logic (FOTL), it has recently been proposed to restrict the application of temporal operators to formulas with at most one free variable thereby obtaining so-called monodic fragments of FOTL. In this paper, we are concerned with constructing tableau algorithms for monodic fragments based on decidable fragments of first-order logic like the two-variable fragment or the guarded fragment. We present a general framework that shows how existing decision procedures for first-order (...)
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  6.  16
    Spatial reasoning with RCC 8 and connectedness constraints in Euclidean spaces.Roman Kontchakov, Ian Pratt-Hartmann & Michael Zakharyaschev - 2014 - Artificial Intelligence 217 (C):43-75.
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  7.  21
    (1 other version)Topology, connectedness, and modal logic.Roman Kontchakov, Ian Pratt-Hartmann, Frank Wolter & Michael Zakharyaschev - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 151-176.
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  8.  25
    First-order rewritability of ontology-mediated queries in linear temporal logic.Alessandro Artale, Roman Kontchakov, Alisa Kovtunova, Vladislav Ryzhikov, Frank Wolter & Michael Zakharyaschev - 2021 - Artificial Intelligence 299 (C):103536.
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