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Barbed Congruence of Asymmetry and Mismatch

机译:不对称和不匹配的倒刺同余

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摘要

The χ calculus is a model of concurrent and mobile systems. It emphasizes that communications are information exchanges. In the paper, two constructions are incorporated into the framework of the chi calculus, which are asymmetric communication and mismatch condition widely used in applications. Since the barbed bisimilarity has proved its generality and gained its popularity as an effective approach to generating a reasonable observational equivalence, we study both the operational and algebraic properties of the barbed bisimilarity in this enriched calculus. The investigation supports an improved understanding of the bisimulation behaviors of the model. It also gives a general picture of how the two constructions affect the observational theory.
机译:χ演算是并发和移动系统的模型。它强调交流是信息交流。在本文中,将两种构造并入chi演算的框架中,它们是不对称通信和不匹配条件,广泛用于应用程序中。由于倒刺双相似性已证明其普遍性并获得了普及,成为产生合理的观测等效性的有效方法,因此,我们在这种丰富的演算中研究了倒刺双相似性的运算和代数性质。调查支持对模型的双仿真行为的更好理解。它还概述了这两种构造如何影响观测理论。

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