如何成为一个更有效的窥探者:改进仲裁集的探测复杂度

Timo Warns, C. Storm, Oliver E. Theel
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引用次数: 1

摘要

quorum是实现容错分布式系统的灵活且经过充分研究的方法。探测复杂性给出了找到未崩溃进程的仲裁或显示当前不存在这样的仲裁所需的探测数量。在本文中,我们通过明确地考虑潜在的失效模型来改进探针复杂度的原始概念。改进的探测复杂度给出了所需探测数量的严格限制,这比大多数故障模型的原始探测复杂度要低。此外,我们提出了一种通用探测策略,该策略为所有仲裁集定义,并在最坏情况下展示了精细的探测复杂性。相比之下,以前的探测策略仅限于特殊的仲裁集,即群体,并且仅对特殊(即非支配)群体满足原始探测复杂性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
How to be a More Efficient Snoop: Refined Probe Complexity of Quorum Sets
Quorums are flexible and well-studied means for implementing fault-tolerant distributed systems. The probe complexity gives the number of probes required to find a quorum of noncrashed processes or to reveal that no such quorum currently exists. In this paper, we refine the original notion of probe complexity by explicitly considering the underlying failure model. A refined probe complexity gives a tight bound on the number of required probes, which is lower than the original probe complexity for most failure models. Additionally, we present a universal probe strategy that is defined for all quorum sets and exhibits the refined probe complexity in the worst case. In contrast, previous probe strategies were limited to special quorum sets, namely to coteries, and meet the original probe complexity only for special (i. e., nondominated) coteries.
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