模型检查基于轮的分布式算法

X. An, Jun Pang
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引用次数: 5

摘要

在分布式计算领域,有许多基于轮的算法来解决领导者选举和分布式共识等基本问题。由于这些算法的性质,整数是无界的,并且在算法执行期间可以无限增加。在使用模型检查验证这些算法的正确性时,这可能导致状态空间爆炸问题。本文给出了研究基于整数的算法中整数有界距离的一般思路。我们可以通过适当的方式保持这些关系,将它们的状态空间转化为有限的,从而使这些算法的自动验证成为可能。我们将这一思想应用于几种算法,并在模型检查器Spin中给出了它们的验证结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Model Checking Round-Based Distributed Algorithms
In the field of distributed computing, there are many round-based algorithms to solve fundamental problems, such as leader election and distributed consensus. Due to the nature of these algorithms, round numbers are unbounded and can increase infinitely during executions of the algorithms. This can lead to the state space explosion problem when verifying correctness of these algorithms using model checking. In this paper, we present a general idea of investigating the bounded distance of round numbers in round-based algorithms. We can manage to transform their state spaces into finite by maintaining such relations in a proper way, and thus make automatic verification of these algorithms possible. We apply this idea to several algorithms and present their verification results in the model checker Spin.
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