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Quasi-stationary distributions as centrality measures for the giant strongly connected component of a reducible graph

机译:拟平稳分布作为可约化图的巨型强连通分量的集中度度量

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摘要

A random walk can be used as a centrality measure of a directed graph. However, if the graph is reducible the random walk will be absorbed in some subset of nodes and will never visit the rest of the graph. In Google PageRank the problem was solved by the introduction of uniform random jumps with some probability. Up to the present, there is no final answer to the question about the choice of this probability. We propose to use a parameter-free centrality measure which is based on the notion of a quasi-stationary distribution. Specifically, we suggest four quasi-stationary based centrality measures, analyze them and conclude that they produce approximately the same ranking.
机译:随机游走可用作有向图的集中度度量。但是,如果图是可约的,则随机游走将被某些节点子集吸收,并且将永远不会访问图的其余部分。在Google PageRank中,通过以一定概率引入均匀随机跳跃解决了该问题。到目前为止,对于这种可能性的选择尚无最终答案。我们建议使用基于准平稳分布概念的无参数集中度度量。具体而言,我们建议了四种基于准平稳性的集中度度量,对其进行分析并得出结论,它们得出的排名大致相同。

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