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Percolation Centrality: Quantifying Graph-Theoretic Impact of Nodes during Percolation in Networks

机译:渗流中心度:量化网络渗流期间节点的图论影响

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摘要

A number of centrality measures are available to determine the relative importance of a node in a complex network, and betweenness is prominent among them. However, the existing centrality measures are not adequate in network percolation scenarios (such as during infection transmission in a social network of individuals, spreading of computer viruses on computer networks, or transmission of disease over a network of towns) because they do not account for the changing percolation states of individual nodes. We propose a new measure, percolation centrality, that quantifies relative impact of nodes based on their topological connectivity, as well as their percolation states. The measure can be extended to include random walk based definitions, and its computational complexity is shown to be of the same order as that of betweenness centrality. We demonstrate the usage of percolation centrality by applying it to a canonical network as well as simulated and real world scale-free and random networks.
机译:有许多集中度度量可用来确定复杂网络中节点的相对重要性,并且它们之间的突出性。但是,现有的集中度措施在网络渗透场景中(例如在个人社交网络中的感染传播,计算机网络上计算机病毒的传播或城镇网络上疾病的传播)中并不足够。各个节点的变化渗透状态。我们提出了一种新的测量方法,即渗流集中度,该方法可以根据节点的拓扑连通性及其渗流状态来量化节点的相对影响。该度量可以扩展为包括基于随机游动的定义,并且其计算复杂度显示为与中间居中性相同。我们通过将渗滤中心性应用于规范网络以及模拟和现实世界的无标度和随机网络来演示渗滤中心性的用法。

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