Abstract

AbstractMost games for analysing concurrent systems are played on interleaving models, such as graphs or infinite trees. However, several concurrent systems have partial order models rather than interleaving ones. As a consequence, a potentially algorithmically undesirable translation from a partial order setting to an interleaving one is required before analysing them with traditional techniques. In order to address this problem, this paper studies a game played directly on partial orders and describes some of its algorithmic applications. The game provides a unified approach to system and property verification which applies to different decision problems and models of concurrency. Since this framework uses partial orders to give a uniform representation of concurrent systems, logical specifications, and problem descriptions, it is particularly suitable for reasoning about concurrent systems with partial order semantics, such as Petri nets or event structures. Two applications can be cast within this unified approach: bisimulation and model-checking.KeywordsPartial OrderClosure OperatorLocal StrategyWinning StrategyLocal PositionThese keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

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