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Centrality measures in large and sparse networks

机译:大型稀疏网络中的集中度度量

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摘要

The problem of quick detection of central nodes in large networks is studied. There are many measures that allow to evaluate a topological importance of nodes of the network. Unfortunately, most of them cannot be applied to large networks due to their high computational complexity. However, if we narrow the initial network and apply these centrality measures to the sparse network, it is possible that the obtained set of central nodes will be similar to the set of central nodes in large networks. If these sets are similar, the centrality measures with a high computational complexity can be used for central nodes detection in large networks. To check the idea, several random networks were generated and different techniques of network reduction were considered. We also adapted some rules from social choice theory for the key nodes detection. As a result, we show how the initial network should be narrowed in order to apply centrality measures with a high computational complexity and maintain the set of key nodes of a large network.
机译:研究了大型网络中中心节点的快速检测问题。有许多措施可以评估网络节点的拓扑重要性。不幸的是,由于它们的高计算复杂性,它们中的大多数不能应用于大型网络。但是,如果我们缩小初始网络的范围并将这些中心性度​​量应用于稀疏网络,则可能获得的中心节点集将与大型网络中的中心节点集相似。如果这些集合相似,则具有较高计算复杂度的中心性度量可用于大型网络中的中心节点检测。为了验证该想法,生成了几个随机网络,并考虑了不同的网络缩减技术。我们还根据社会选择理论对关键节点的检测采用了一些规则。结果,我们显示了应如何缩小初始网络的范围,以应用具有较高计算复杂性的集中度度量并维护大型网络的关键节点集。

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