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Abstract: We investigate the model checking problems for guarded first-order and fixed point logics by reducing them to parity games. This approach is known to provide good results for the modal µ-calculus and is very closely related to automata-based methods. To obtain good results also for guarded logics, optimized constructions of games have to be provided. Further, we study the structure of parity games, isolate `easy' cases that admit efficient algorithmic solutions, and determine their relationship ... (Update)
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BibTeX entry: (Update)
D. Berwanger, Games and model checking for guarded logics. Diploma thesis, RWTH Aachen, 2000. http://citeseer.ist.psu.edu/berwanger00games.html More
@article{ berwanger01games,
author = "Dietmar Berwanger and Erich Gr{\"a}del",
title = "Games and Model Checking for Guarded Logics",
journal = "Lecture Notes in Computer Science",
volume = "2250",
pages = "70+",
year = "2001",
url = "citeseer.ist.psu.edu/berwanger00games.html" }
Citations (may not include all citations):
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The two-variable guarded fragment with transitive relations
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Query evaluation via tree-decompositions
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Why are modal logics so robustly decidable (context) - Gr - 2001
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Small progress measures for solving parity games (context) - Jurdzi - 2000
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Theoretical Computer Science (context) - Emerson, Jutla et al. - 2001
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Deciding the winner in parity games is in UP \ Co-UP (context) - Jurdzinski - 1998
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Games and model checking for guarded logics
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[Article contains additional citations not shown here]
Documents on the same site (http://www-mgi.informatik.rwth-aachen.de/Publications/): More
Game Logic is Strong Enough for Parity Games - Berwanger
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Why Are Modal Logics So Robustly Decidable? - Grädel
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Prefix-Recognisable Graphs and Monadic Second-Order Logic - Blumensath (2001)
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