一次决定所有行为等价:线性-时间-分支-时间光谱学的一个博弈

Benjamin Bisping, U. Nestmann
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引用次数: 5

摘要

我们引入了双模拟博弈的推广,发现区分Hennessy-Milner逻辑公式从van Glabbeek的线性时间-分支-时间谱在两个有限状态过程之间的每一个有限,子公式封闭语言。我们确定了衡量表达能力的相关维度,以产生属于最粗糙区分行为顺序和等价的公式;比较的过程在光谱的每一个较粗的行为等价中都是等价的。我们证明了该诱导算法可以确定一对过程的(in)等价的最佳拟合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Deciding All Behavioral Equivalences at Once: A Game for Linear-time-Branching-time Spectroscopy
We introduce a generalization of the bisimulation game that finds distinguishing Hennessy-Milner logic formulas from every finitary, subformula-closed language in van Glabbeek's linear-time--branching-time spectrum between two finite-state processes. We identify the relevant dimensions that measure expressive power to yield formulas belonging to the coarsest distinguishing behavioral preorders and equivalences; the compared processes are equivalent in each coarser behavioral equivalence from the spectrum. We prove that the induced algorithm can determine the best fit of (in)equivalences for a pair of processes.
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