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Issue title: 21st RCRA International Workshop on “Experimental evaluation of algorithms for solving problems with combinatorial explosion”
Guest editors: Toni Mancini, Marco Maratea and Francesco Ricca
Article type: Research Article
Authors: Amroun, Kamala; * | Habbas, Zinebb | Aggoune-Mtalaa, Wassilac
Affiliations: [a] LIMED, Faculté des Sciences Exactes, Université de Bejaia, 06000, Algeria. E-mail: k_amroun25@yahoo.fr | [b] University of Lorraine, Metz, France | [c] Luxembourg Institute of Science and Technology, Luxembourg
Correspondence: [*] Corresponding author: Kamal Amroun, LIMED, Faculté des Sciences Exactes, Université de Bejaia, 06000, Algeria. Tel.: +213 551 90 44 43; E-mail: k_amroun25@yahoo.fr.
Abstract: In theory, an algorithm exists for solving non-binary Constraint Satisfaction Problems (CSPs) by using a Generalized Hypertree Decomposition (GHD). However in practice, this algorithm called GLS (due to Gottlob et al.) which is based on the Join Acyclic Solving (JAS) algorithm is inefficient when dealing with large instances because of memory fault or time out problem. In our research works, several approaches have been developed in order to exploit GHD for a practical resolution of extensional non-binary CSPs. One of them, called Forward-Checking based on Generalized Hypertree Decomposition (FC-GHD) algorithm, combines both the merits of an enumerative search algorithm which is memory efficient with those of the Generalized Hypertree Decomposition which is time efficient. In this present article, compressed table constraints are used with FC-GHD in order to study the benefit of such a technique for large CSPs. The resulting algorithm called CFC-GHD is described in this paper together with two improved extended versions of it called CFC-GHD+NG (for structural NoGoods) and CFC-GHD+NG+DR (for Dynamic Reordering of subtrees). Although the new algorithms present computation times comparable to those obtained with the non compressed versions of the algorithms, the new approach is a better candidate for solving optimization problems and more specifically multi-objective ones which involve taking decisions over several possible solutions.
Keywords: Constraint Satisfaction Problems (CSP), Generalized Hypertree Decomposition (GHD), compression of constraint relations
DOI: 10.3233/AIC-150694
Journal: AI Communications, vol. 29, no. 2, pp. 371-392, 2016
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