节点和链路不可靠的网络中k- co群集的可用性

Eun-Hye Choi, Tatsuhiro Tsuchiya, T. Kikuno
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引用次数: 3

摘要

使用k-coterie(节点子集的特殊集合)被称为解决分布式系统中分布式k互斥问题的鲁棒方法。为了评估基于k群的方法的容错能力,提出了(k, /spl tau/)可用性的概念作为通用度量。然而,现有的唯一评估方法的适用性仅限于节点由完全可靠的链路完全连接的系统。为了克服这种限制,我们提出了一种新的方法,可以在具有不可靠节点和链路的一般拓扑网络中评估k群的(k, /spl tau/)-可用性。该方法采用了最小quorum跨越森林的概念来有效地进行评估。使用该方法,我们发现当网络完全可靠时最优的k多数小圈子不一定是最优的,如果链路可能失败和/或系统具有非完全图的拓扑结构。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the availability of k-coteries in networks with unreliable nodes and links
The use of a k-coterie (a special set of subsets of nodes) is known as a robust approach to solving the distributed k-mutual exclusion problem in distributed systems. In order to evaluate the fault-tolerance capability of k-coterie-based methods, the notion of (k, /spl tau/) availability has been proposed as a generic measure. However, the applicability of the only existing evaluation method is limited to systems such that the nodes are fully connected by completely reliable links. To overcome the limitation, we propose a new method that can evaluate the (k, /spl tau/)-availability of k-coteries in general topology networks with unreliable nodes and links. The proposed method uses a new notion called minimal quorum spanning forests to perform evaluation effectively. Using the method, we find that the k-majority coterie, which is optimal when the network is completely reliable, is not necessarily optimal if the links can fail and/or the system has a topology other than a complete graph.
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