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Layered Reduction for Modal Specification Theories

机译:模态规范理论的分层归约

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Modal transition systems (MTSs) are a well-known formalism used as an abstraction theory for labeled transition systems (LTSs). MTS specifications support compositionality together with a step-wise refinement methodology, and thus are useful for component-oriented design and analysis of distributed systems. This paper proposes a state-space reduction technique for such systems that are modeled as a network of acyclic MTSs. Our technique is based on the notion of layered transformation. We propose a layered composition operator for acyclic MTSs, and prove the communication closed layer (CCL) laws. Next, we define a partial order (po) equivalence between acyclic MTSs, and show that it enables performing layered transformation within the framework of CCL laws. We also show the preservation of existential ((E)) and universal ((A)) reachability properties under this transformation.
机译:模态过渡系统(MTS)是一种众所周知的形式主义,用作标记过渡系统(LTS)的抽象理论。 MTS规范支持组合性以及逐步完善的方法,因此对于面向组件的设计和分布式系统分析很有用。本文针对建模为非循环MTS网络的此类系统,提出了一种状态空间缩减技术。我们的技术基于分层转换的概念。我们提出了一种用于非循环MTS的分层组合算子,并证明了通信封闭层(CCL)规律。接下来,我们定义无环MTS之间的部分顺序(po)等价,并证明它可以在CCL法律的框架内执行分层转换。我们还显示了在此转换下存在性((E))和通用((A))可达性属性的保留。

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