Computing Bisimulation-Based Comparisons

Linh Anh Nguyen
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引用次数: 3

Abstract

By using the idea of Henzinger et al. for computing the similarity relation, we give an efficient algorithm, with complexity O((m + n)n), for computing the largest bisimulation-based autocomparison and the directed similarity relation of a labeled graph for the setting without counting successors, where m is the number of edges and n is the number of vertices. Moreover, we provide the first algorithm with a polynomial time complexity, O((m + n)n), for computing such relations but for the setting with counting successors (like the case with graded modalities in modal logics and qualified number restrictions in description logics).
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计算基于双仿真的比较
利用Henzinger等人计算相似关系的思想,我们给出了一种复杂度为O((m + n)n)的高效算法,用于计算不计数后继集的最大基于双仿真的自比较和标记图的有向相似关系,其中m为边数,n为顶点数。此外,我们提供了第一种具有多项式时间复杂度的算法O((m + n)n),用于计算这些关系,但用于具有计数后继的设置(如模态逻辑中的渐变模态和描述逻辑中的限定数限制的情况)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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