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Resolution of structured SAT problems with Score(FD/B)
BibTeX
@MISC{Chabrier_resolutionof,
author = {Jacqueline Chabrier and Jean-Michel Richer and Jean-Jacques Charbrier},
title = {Resolution of structured SAT problems with Score(FD/B)},
year = {}
}
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Abstract
Many satisfiability problems called structured SAT problems (like Ramsey, PigeonHole, and so on) may be very shortly defined with Score(FD/B), a boolean constraint programming language design at the Computer Research Center of Dijon (CRID). In addition to the expressiveness, design features of the language (cardinality constraints) are also used to detect some properties (symmetries) of the problems at the compilation of the source program. The detected symmetries (if any) are used by the extended resolution method to prune efficiently the search space. In this paper, we present an original approach which exploits the symmetry properties, statically detected, to improve the systematic local search method supported by Score(FD/B). We also describe how to make use of these properties on the applications Ramsey and PigeonHole. Then we report some experimental results. The system Score(FD/B) has been developped in C on a SUN SPARC 10.
Keyphrases
structured sat problem systematic local search method boolean constraint programming language design sat problem design feature many satisfiability problem application ramsey cardinality constraint search space detected symmetry extended resolution method source program system score symmetry property computer research center original approach sun sparc experimental result
