点对点网络中的非均匀随机成员管理

Ming Zhong, Kai Shen, J. Seiferas
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引用次数: 49

摘要

现有的随机成员管理算法为每个节点提供全局参与者的一个小而均匀的随机子集。然而,许多应用程序从非均匀随机成员子集中获益更多。例如,非均匀八卦算法可以提供基于距离的传播边界,因此信息可以更快地到达附近的节点。在另一个例子中,Kleinberg表明,具有随机长链路的网络遵循基于距离的非均匀分布,比具有均匀随机拓扑的网络表现出更好的路由性能。本文提出了一种可扩展的非均匀随机隶属度管理算法,该算法为每个节点提供一个具有应用指定概率(例如,概率与距离成反比)的随机隶属度子集。该算法是第一个收敛性和收敛时间有界的非一致随机隶属度管理算法。此外,我们的算法对网络拓扑结构没有特定的限制,因此具有广泛的适用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-uniform random membership management in peer-to-peer networks
Existing random membership management algorithms provide each node with a small, uniformly random subset of global participants. However, many applications would benefit more from non-uniform random member subsets. For instance, non-uniform gossip algorithms can provide distance-based propagation bounds and thus information can reach nearby nodes sooner. In another example, Kleinberg shows that networks with random long-links following distance-based non-uniform distributions exhibit better routing performance than those with uniformly randomized topologies. In this paper, we propose a scalable non-uniform random membership management algorithm, which provides each node with a random membership subset with application-specified probability e.g., with probability inversely proportional to distances. Our algorithm is the first non-uniform random membership management algorithm with proved convergence and bounded convergence time. Moreover, our algorithm does not put specific restrictions on the network topologies and thus has wide applicability.
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