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Access Time Eccentricity and Diameter

机译:访问时间偏心和直径

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摘要

In this chapter we study the access time on random walks, i.e., the expected time for a random walk starting at a node vi to reach a node Vj, an index that can be easily calculated resorting to the powerful tools of positive systems. In particular, we argue that such an index can be the base for developing novel topological descriptors, namely access time eccentricity and diameter. While regular eccentricities and diameter are defined considering minimum paths, the indices defined in this chapter are related to random movements across the network, which may follow inefficient paths, and are thus a complementary measure to identify central and peripheral nodes and to set adequate time-to-live for the packets in a network of distributed agents, where few or no routing information is available. A simulation campaign aimed at showing the characteristics of the proposed indices concludes the chapter.
机译:在本章中,我们研究随机散步的访问时间,即,从节点VI开始到达节点VJ的随机步行的预期时间,这是可以轻松地计算积极系统的强大工具的索引。特别是,我们认为这种指数可以是开发新颖的拓扑描述符的基础,即进入时间偏心和直径。虽然定义了考虑最小路径的定期偏心和直径,但本章中定义的指标与网络上的随机运动相关,这可能遵循低效的路径,因此是识别中央和外围节点的互补度量,并设置足够的时间 - 为分布式代理网络中的数据包而实时,其中很少或没有路由信息。旨在表明拟议索引的特征的模拟活动会得出结论。

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