VoteRank (Zhang et al. 2016) elects spreaders one at a time. Every node votes for its neighbors with a voting ability that starts at 1, the node with the most votes is elected, and each neighbor of the elected node loses \(1/\langle k \rangle\) of its ability, where \(\langle k \rangle\) is the mean degree. A node elected in round \(r\) of \(m\) rounds scores \((m + 1 - r)/m\), so the first node elected scores 1.
Arguments
- x
Network input accepted by
centrality.- ...
Further arguments to
centrality.
Details
Edge weights are ignored. On a directed network a node receives the votes of its in-neighbors, the election reduces the ability of the out-neighbors of the elected node, and the mean degree counts in-ties and out-ties. Every node is elected in turn, so on \(n\) nodes the scores are \(1/n, 2/n, \ldots, 1\). A tie in votes goes to the node listed first.
References
Zhang, J.-X., Chen, D.-B., Dong, Q., & Zhao, Z.-D. (2016). Identifying a set of influential spreaders in complex networks. Scientific Reports, 6, 27823. doi:10.1038/srep27823 .
