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Separating Fairness and Well-Foundedness for the Analysis of Fair Discrete Systems

机译:将公平与有根据分开来进行公平离散系统分析

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摘要

Fair discrete systems (FDSs) are a computational model of concurrent programs where fairness assumptions are specified in terms of sets of states. The analysis of fair discrete systems involves a non-trivial interplay between fairness and well-foundedness (ranking functions). This interplay has been an obstacle for automation. The contribution of this paper is a new analysis of temporal properties of FDSs. The analysis uses a domain of binary relations over states labeled by sets of indices of fairness requirements. The use of labeled relations separates the reasoning on well-foundedness and fairness.
机译:公平离散系统(FDS)是并发程序的计算模型,其中公平假设是根据状态集指定的。公平离散系统的分析涉及公平与有根据(排名函数)之间的不平凡相互作用。这种相互作用一直是自动化的障碍。本文的贡献是对FDS的时间特性的新分析。该分析使用了由公平要求索引集标记的状态的二进制关系域。标记关系的使用将有根据和公平的推理分开。

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