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Fast, flexible MUS enumeration

机译:快速,灵活的MUS枚举

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The problem of enumerating minimal unsatisfiable subsets (MUSes) of an infeasible constraint system is challenging due first to the complexity of computing even a single MUS and second to the potentially intractable number of MUSes an instance may contain. In the face of the latter issue, when complete enumeration is not feasible, a partial enumeration of MUSes can be valuable, ideally with a time cost for each MUS output no greater than that needed to extract a single MUS. Recently, two papers independently presented a new MUS enumeration algorithm well suited to partial MUS enumeration (Liffiton and Malik, 2013, Previti and Marques-Silva, 2013). The algorithm exhibits good anytime performance, steadily producing MUSes throughout its execution; it is constraint agnostic, applying equally well to any type of constraint system; and its flexible structure allows it to incorporate advances in single MUS extraction algorithms and eases the creation of further improvements and modifications. This paper unifies and expands upon the earlier work, presenting a detailed explanation of the algorithm's operation in a framework that also enables clearer comparisons to previous approaches, and we present a new optimization of the algorithm as well. Expanded experimental results illustrate the algorithm's improvement over past approaches and newly explore some of its variants.
机译:枚举不可行约束系统的最小不满足子集(MUSes)的问题极具挑战性,首先是因为计算单个MUS的复杂性,其次是实例可能包含的潜在MUSes数量。面对后一个问题,当无法进行完全枚举时,MUS的部分枚举可能很有价值,理想情况下,每个MUS输出的时间成本不大于提取单个MUS所需的时间成本。最近,有两篇论文独立地提出了一种新的MUS枚举算法,非常适合于部分MUS枚举(Liffiton和Malik,2013年; Previti和Marques-Silva,2013年)。该算法随时都有良好的性能,在执行过程中会稳定产生MUS。它与约束无关,可以很好地应用于任何类型的约束系统;其灵活的结构使其能够将先进的MUS提取算法整合进来,并简化了进一步改进和修改的过程。本文统一并扩展了早期的工作,在一个框架中提供了对该算法操作的详细说明,该框架还使得可以与以前的方法进行更清晰的比较,并且我们还介绍了该算法的一种新的优化方法。扩展的实验结果说明了该算法相对于过去方法的改进,并新探究了其一些变体。

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