一种新的分层域csp的弧一致性算法

T. Kokeny
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引用次数: 3

摘要

约束满足问题的一般弧一致性滤波技术可以通过考虑特殊的CSP类而得到改进。域分层CSP是一种已知域的固有层次结构的CSP。A.K. Mackworth等人(1985)提出了一种域层次csp (HAC)的一致性算法,其最坏情况时间复杂度为0(md/sup 3/),其中m为约束数,d为域的最大大小。HAC只适用于二叉树结构域。本文提出了一种新的适用于所有类型(任意偏序)域分层csp的弧一致性算法HAC-6,其最坏情况复杂度为0(md/sup 2/)。HAC-6是在AC-6的基础上提出的,AC-6是目前最优、最坏情况下最优的经典csp弧一致性算法
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A new arc consistency algorithm for CSPs with hierarchical domains
General arc-consistency filtering techniques for constraint satisfaction problems (CSP) can be improved by considering special CSP classes. A domain hierarchical CSP is a CSP in which an intrinsic hierarchical structure of its domains is known. A.K. Mackworth et al. (1985) proposed an are consistency algorithm for domain hierarchical CSPs (HAC) whose worst-case time complexity was 0(md/sup 3/) where m is the number of constraints and d is the maximal size of a domain. HAC worked only with binary tree structured domains. In this paper we present HAC-6 a new arc-consistency algorithm for domain hierarchical CSPs which works with all types of domain hierarchies (any partial ordering) and its worst-case complexity is 0(md/sup 2/). HAC-6 is based on AC-6 which is the best at present, worst-case optimal arc-consistency algorithm for classical CSPs.<>
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