一种用于高可靠P2P网络的同心多环覆盖

Giscard Wepiwé, P. Simeonov
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引用次数: 13

摘要

针对P2P网络等动态分布式系统中的快速最短路径资源发现问题,提出了一种同心多环叠加网络拓扑结构。首先,我们定义了一个高度可靠的P2P系统,称为HiPeer,它部署在逻辑覆盖层的顶部,在网络性能方面具有许多最低界限。然后,我们证明了对于任何度为dges2,直径为DDB的De Bruijn有向图,HiPeer构建了一个高可靠的网络,其中每个节点维护一个最多2d+3个条目的路由表,与系统中节点的数量N无关。进一步,我们证明了对于任何最多有d个节点的网络,网络中的任何现有资源都可以在最多DHiPeer=logd(N(d-1)+d)-1跳数内找到。这个结果与基于De Bruijn有向图的其他最佳P2P建议中的查询路径长度一样接近Moore边界。因此,HiPeer定义了一个具有连接性d的高连接网络和已知的最低查找边界的HiPeer。此外,我们还表明,HiPeer中任何节点的“加入或离开”操作都意味着一个恒定的预期重组成本,其数量级为O(d)控制消息
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Concentric Multi-ring Overlay for Highly Reliable P2P Networks
The paper presents a concentric multi-ring overlay networking topology for fast and shortest-path resource discovery in dynamic distributed systems like P2P network. First, we define a highly reliable P2P system called HiPeer, which is deployed on top of the logical overlay with a number of lowest bounds in terms of network performance. Then, we demonstrate that for any De Bruijn digraph of degree dges2 and diameter DDB, HiPeer constructs a highly reliable network, where each node maintains a routing table with a size of at most 2d+3 entries independent of the number N of nodes in the system. Further, we show that for any network with at most d nodes, any existing resource in the network can be found within at most DHiPeer=logd(N(d-1)+d)-1 hops. This result is as close to the Moore bound as the query path length in the other best P2P proposals based on the De Bruijn digraphs. Thus, HiPeer defines a highly connected network with connectivity d and the lowest yet known lookup bound DHiPeer. Moreover, we show that any node's "join or leave" operation in HiPeer implies a constant expected reorganization cost of the magnitude order of O(d) control messages
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