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Combining Systematic and Local Search for Approximately Solving Fuzzy Constraint Satisfaction Problems

机译:结合系统搜索和局部搜索来近似解决模糊约束满足问题

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摘要

A fuzzy constraint satisfaction problem (FCSP) is an extension of the classical CSP, a powerfultool for modeling various problems based on constraints among variables. Basically, the algorithms forsolving CSPs are classified into two categories: the systematic search (complete methods based on searchtrees) and the local search (approximate methods based on iterative improvement). Both have merits anddemerits. Recently, much attention has been paid to hybrid methods for integrating both merits to solveCSPs efficiently, but no such attempt has been made so far for solving FCSPs.In this paper, we present a hybrid, approximate method for solving FCSPs. The method, calledthe Spread-Repair-Shrink (SRS) algorithm, combines a systematic search with the Spread-Repair (SR)algorithm, a local search method recently developed by the authors. The SRS algorithm spreads (or expands)and shrinks a set of search trees in order to repair constraints locally until, finally, the satisfaction degreeof the worst constraints (which are the roots of the trees) is improved. We empirically show that SRSoutperforms the SR algorithm as well as the well-known methods such as Forward Checking and FuzzyGENET, when the size of the problems is sufficiently large.
机译:模糊约束满足问题(FCSP)是经典CSP的扩展,它是基于变量之间的约束对各种问题进行建模的强大工具。基本上,用于解决CSP的算法分为两类:系统搜索(基于搜索树的完整方法)和局部搜索(基于迭代改进的近似方法)。两者都有优点和缺点。近年来,人们已经将注意力集中在有效地融合两种优点来有效求解CSP的混合方法上,但到目前为止,尚未做出解决FCSP的尝试。本文提出了一种混合近似方法来求解FCSP。该方法称为扩展修复收缩(SRS)算法,将系统搜索与扩展修复(SR)算法结合在一起,该算法是作者最近开发的一种本地搜索方法。 SRS算法扩展(或扩展)和缩小一组搜索树,以局部修复约束,直到最终提高最差约束(树的根)的满意度。我们的经验表明,当问题的大小足够大时,SRS的性能优于SR算法以及诸如前向检查和FuzzyGENET之类的众所周知的方法。

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