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Belief Revision with Bounded Treewidth

机译:有界树宽的信仰修订

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摘要

Problems arising from the revision of propositional knowledge bases have been intensively studied for two decades. Many different approaches to revision have thus been suggested, with the ones by Dalai or Satoh being two of the most fundamental ones. As is well known, most computational tasks in this area are intractable. Therefore, in practical applications, one requires sufficient conditions under which revision problems become efficiently solvable. In this paper, we identify such tractable fragments for the reasoning and the enumeration problem exploiting the notion of treewidth. More specifically, we present new algorithms based on dynamic programming for these problems in Dalal's setting and a tractability proof using Courcelle's Theorem for Satoh's approach.
机译:命题知识库的修订引起的问题已被广泛研究了二十年。因此,提出了许多不同的修订方法,达赖或萨托的方法是最基本的两种方法。众所周知,该领域中的大多数计算任务都是棘手的。因此,在实际应用中,人们需要足够的条件,在这些条件下,修正问题可以被有效地解决。在本文中,我们利用树宽概念为推理和枚举问题识别了此类易处理的片段。更具体地说,我们针对Dalal场景中的这些问题提出了基于动态编程的新算法,并使用了针对于Satoh的Courcelle定理的可延展性证明。

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