Robust and Speculative Byzantine Randomized Consensus with Constant Time Complexity in Normal Conditions

Bruno Vavala, N. Neves
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引用次数: 3

Abstract

Randomized Byzantine Consensus can be an interesting building block in the implementation of asynchronous distributed systems. Despite its exponential worst-case complexity, which would make it less appealing in practice, a few experimental works have argued quite the opposite. To bridge the gap between theory and practice, we analyze a well-known state-of-the-art algorithm in normal system conditions, in which crash failures may occur but no malicious attacks, proving that it is fast on average. We then leverage our analysis to improve its best-case complexity from three to two phases, by reducing the communication operations through speculative executions. Our findings are confirmed through an experimental validation.
正常条件下具有恒定时间复杂度的稳健投机拜占庭随机共识
在异步分布式系统的实现中,随机拜占庭共识可能是一个有趣的构建块。尽管它的指数最坏情况复杂性会使它在实践中不那么吸引人,但一些实验作品却提出了相反的观点。为了弥合理论与实践之间的差距,我们在正常的系统条件下分析了一种众所周知的最先进的算法,在这种情况下,可能会发生崩溃故障,但没有恶意攻击,证明了它的平均速度。然后,我们利用我们的分析,通过减少通过推测执行的通信操作,将其最佳情况复杂度从三个阶段提高到两个阶段。我们的发现通过实验验证得到了证实。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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