将分布式快照算法指定为元程序,并在元级别对其进行模型检查

Ha Thi Thu Doan, K. Ogata, François Bonnet
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引用次数: 5

摘要

本文提出了一种新的模型检验方法——Chandy-Lamport分布式快照算法(CLDSA)。该方法的核心是将CLDSA指定为Maude中的元程序,元程序接受底层UDS (distributed system)的规范,并生成叠加CLDSA的UDS的规范(UDS-CLDSA)。为了模型检验UDS- cldsa是否具有期望的属性,人工用户只需为建议的方法指定UDS,而人工用户需要为每个UDS指定现有方法的UDS- cldsa。由于所建议的方法在元级别进行模型检查,因此如果UDS-CLDSA不享有该属性,而现有方法不享有该属性,则会产生反例。我们将CLDSA指定为元程序的方法可以应用于叠加在uds上的分布式算法类的正式规范。
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Specifying a Distributed Snapshot Algorithm as a Meta-Program and Model Checking it at Meta-Level
The paper proposes a new approach to model checking Chandy-Lamport Distributed Snapshot Algorithm (CLDSA). The essential of the approach is that CLDSA is specified as a meta-program in Maude such that the meta-program takes a specification of an underlying distributed system (UDS) and generates the specification of the UDS on which CLDSA is superimposed (UDS-CLDSA). To model check that a UDS-CLDSA enjoys a desired property, it suffices that human users specify the UDS for the proposed approach, while human users need to specify the UDS-CLDSA for the existing approach for each UDS. Since the proposed approach conducts model checking at meta-level, it produces a counterexample if a UDS-CLDSA does not enjoy the property, while the existing approach does not. Our method specifying CLDSA as a meta-program can be applied to formal specification of the class of distributed algorithms that are superimposed on UDSs.
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