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Domain-Independent Constraint Solver Extension

Identifieur interne : 00C685 ( Main/Merge ); précédent : 00C684; suivant : 00C686

Domain-Independent Constraint Solver Extension

Auteurs : E. Monfroy ; Christophe Ringeissen

Source :

RBID : CRIN:monfroy96b

English descriptors

Abstract

Constraint Logic Programming (CLP) is a class of programming languages inheriting declarativity from logic programming and efficiency from constraint solving. The CLP scheme enables to design applications by declaring relations (the constraints) between high-level objects. However, constraints are restricted to formulae handled by solvers. Thus, the declarativity may be jeopardized due to the scope of solvers. SoleX is a mechanism for extending constraint solvers in order to handle new function symbols on the computation domain. This extension consists in building two kinds of rule-based transformations : domain independent rules for symbolically processing constraints with additional function symbols and rules for completing the information on the domain with the usual interpretation of these additional functions. Some extensions of computation domains have already been solved in order to demonstrate the broad scope of SoleX potential applications.

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CRIN:monfroy96b

Le document en format XML

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<div type="abstract" xml:lang="en" wicri:score="4500">Constraint Logic Programming (CLP) is a class of programming languages inheriting declarativity from logic programming and efficiency from constraint solving. The CLP scheme enables to design applications by declaring relations (the constraints) between high-level objects. However, constraints are restricted to formulae handled by solvers. Thus, the declarativity may be jeopardized due to the scope of solvers. SoleX is a mechanism for extending constraint solvers in order to handle new function symbols on the computation domain. This extension consists in building two kinds of rule-based transformations : domain independent rules for symbolically processing constraints with additional function symbols and rules for completing the information on the domain with the usual interpretation of these additional functions. Some extensions of computation domains have already been solved in order to demonstrate the broad scope of SoleX potential applications.</div>
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