Vladimir Rocha, Daniel Czeresnia, Carlo Kleber da Silva Rodrigues
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引用次数: 0
摘要
Chord 是一种分布式散列表,因其搜索信息的效率高而被广泛使用。这种结构的效率依赖于在两个节点之间创建 O(log2 n)的短路径,其中 n 是节点数。为了提高效率,一些研究在属于网络的节点中使用了复制,假设搜索会在这些复制节点中收敛。这项工作提出了一个收敛公式,并分析了不同网络规模(小型、中型和大型)(最高达一百万个节点)的节点上收敛的搜索次数。实验表明,收敛会产生三个区域,结果支持了之前研究中的复制技术,并证明在这些研究未考虑的节点上复制是可行的。
Chord is a Distributed Hash Table widely used for its efficiency in searching for information. The efficiency of this structure relies on creating short paths of O(log2 n) between two nodes, in which n is the number of nodes. To enhance efficiency, several studies use replication in the nodes belonging to the network, assuming that searches will converge in these replicated nodes. This work proposes a convergence formula and analyzes the number of searches converging on nodes for different network sizes (small, medium, and large), up to one million nodes. The experiments show that the convergence creates three zones and the results support the replication techniques from previous studies and demonstrate that it is feasible to replicate in nodes that were not considered in these studies.