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A compressed Generalized Hypertree Decomposition-based solving technique for non-binary Constraint Satisfaction Problems

机译:非二进制约束满足问题的基于压缩广义超树分解的求解技术

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摘要

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.
机译:理论上,存在一种通过使用广义超树分解(GHD)解决非二进制约束满足问题(CSP)的算法。但是,实际上,由于内存故障或超时问题,这种基于联接非循环求解(JAS)算法的称为GLS的算法(基于联接非循环求解(JAS))效率低下。在我们的研究工作中,已经开发了几种方法来利用GHD来实际解决扩展性非二进制CSP。其中之一,称为基于广义超树分解的前向检查(FC-GHD)算法,结合了枚举搜索算法的优点和优点,该优点是内存有效的枚举搜索算法与高效的广义超树分解的优点。在本文中,压缩表约束与FC-GHD一起使用,以便研究这种技术对大型CSP的好处。本文描述了生成的算法CFC-GHD以及它的两个改进的扩展版本,称为CFC-GHD + NG(用于结构NoGoods)和CFC-GHD + NG + DR(用于子树的动态重排序)。尽管新算法的计算时间与使用非压缩版本的算法可比,但新方法是解决优化问题的更佳选择,更具体地说,它是涉及对多个可能解决方案进行决策的多目标方法。

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