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Towards Proved Distributed Algorithms Through Refinement, Composition and Local Computations

机译:通过细化,构图和本地计算探讨了分布式算法

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The design and the proof of distributed algorithms are difficult tasks due to the lack of knowledge of the global state and the non determinism in the execution of the processes. Formal methods can guarantee that these algorithms run as designed. In this paper, we show that the proof of complex distributed algorithms can be simplified by combining already proved sub-algorithms. To do so, we use a high level encoding of distributed algorithms in form of graph relabeling systems and we propose a formal proof methodology. The proposed methodology combines refinement and decomposition techniques and relies on the correct-by-construction paradigm used by the Event-B method.
机译:由于在执行过程中缺乏了解全球状态和非确定性,分布式算法的设计和证明是困难的任务。正式方法可以保证这些算法作为设计运行。在本文中,我们表明,通过组合已经证明的子算法可以简化复杂分布式算法的证明。为此,我们使用曲线图形式的分布式算法的高级编码,并提出了一种正式证明方法。该方法的方法结合了细化和分解技术,并依赖于事件-B方法使用的正确施工范式。

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