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Scalable and dynamic quorum systems

机译:可扩展和动态仲裁系统

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We investigate issues related to the probe complexity of quorum systems and their implementation in a dynamic environment. Our contribution is twofold. The first regards the algorithmic complexity of finding a quorum in case of random failures. We show a tradeoff between the load of a quorum system and its probe complexity for non adaptive algorithms. We analyze the algorithmic probe complexity of the Paths quorum system suggested by Naor and Wool in [29], and present two optimal algorithms. The first is a non adaptive algorithm that matches our lower bound. The second is an adaptive algorithm with a probe complexity that is linear in the cardinality of the smallest quorum set. We supply a constant degree network in which these algorithms could be executed efficiently. Thus the Paths quorum system is shown to have good balance between many measures of quality. Our second contribution is presenting Dynamic Paths-a suggestion for a dynamic and scalable quorum system, which can operate in an environment where elements join and leave the system. The quorum system could be viewed as a dynamic adaptation of the Paths system, and therefore has low load high availability and good probe complexity. We show that it scales gracefully as the number of elements grows.
机译:我们调查与仲裁系统的探针复杂性及其在动态环境中的实现有关的问题。我们的贡献是双重的。第一个问题是在发生随机故障时查找仲裁的算法复杂性。我们展示了仲裁系统的负载与非自适应算法的探针复杂度之间的折衷。我们分析了Naor和Wool在[29]中提出的Paths仲裁系统的算法探测复杂度,并提出了两种最佳算法。第一种是与我们的下限匹配的非自适应算法。第二种是自适应算法,其探针复杂度在最小仲裁集的基数上呈线性关系。我们提供了一个恒定度网络,可以在其中高效地执行这些算法。因此,Paths仲裁系统显示出在许多质量度量之间具有良好的平衡。我们的第二个贡献是提出“动态路径”,这是对动态可扩展仲裁系统的建议,该系统可以在元素连接和离开系统的环境中运行。仲裁系统可以看作是Paths系统的动态适应,因此具有低负载,高可用性和良好的探针复杂性。我们表明,随着元素数量的增加,它可以优雅地扩展。

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