Top influencers can be identified universally by combining classical centralities
Abstract Information flow, opinion, and epidemics spread over structured networks. When using node centrality indicators to predict which nodes will be among the top influencers or superspreaders, no single centrality is a consistently good ranker across networks. We show that statistical classifier...
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doaj-19708cbb8fc8425c8894a545b74efcf32020-12-08T10:22:13ZengNature Publishing GroupScientific Reports2045-23222020-11-0110111410.1038/s41598-020-77536-7Top influencers can be identified universally by combining classical centralitiesDoina Bucur0Department of Computer Science, University of TwenteAbstract Information flow, opinion, and epidemics spread over structured networks. When using node centrality indicators to predict which nodes will be among the top influencers or superspreaders, no single centrality is a consistently good ranker across networks. We show that statistical classifiers using two or more centralities are instead consistently predictive over many diverse, static real-world topologies. Certain pairs of centralities cooperate particularly well in drawing the statistical boundary between the superspreaders and the rest: a local centrality measuring the size of a node’s neighbourhood gains from the addition of a global centrality such as the eigenvector centrality, closeness, or the core number. Intuitively, this is because a local centrality may rank highly nodes which are located in locally dense, but globally peripheral regions of the network. The additional global centrality indicator guides the prediction towards more central regions. The superspreaders usually jointly maximise the values of both centralities. As a result of the interplay between centrality indicators, training classifiers with seven classical indicators leads to a nearly maximum average precision function (0.995) across the networks in this study.https://doi.org/10.1038/s41598-020-77536-7 |
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English |
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DOAJ |
author |
Doina Bucur |
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Doina Bucur Top influencers can be identified universally by combining classical centralities Scientific Reports |
author_facet |
Doina Bucur |
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Doina Bucur |
title |
Top influencers can be identified universally by combining classical centralities |
title_short |
Top influencers can be identified universally by combining classical centralities |
title_full |
Top influencers can be identified universally by combining classical centralities |
title_fullStr |
Top influencers can be identified universally by combining classical centralities |
title_full_unstemmed |
Top influencers can be identified universally by combining classical centralities |
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top influencers can be identified universally by combining classical centralities |
publisher |
Nature Publishing Group |
series |
Scientific Reports |
issn |
2045-2322 |
publishDate |
2020-11-01 |
description |
Abstract Information flow, opinion, and epidemics spread over structured networks. When using node centrality indicators to predict which nodes will be among the top influencers or superspreaders, no single centrality is a consistently good ranker across networks. We show that statistical classifiers using two or more centralities are instead consistently predictive over many diverse, static real-world topologies. Certain pairs of centralities cooperate particularly well in drawing the statistical boundary between the superspreaders and the rest: a local centrality measuring the size of a node’s neighbourhood gains from the addition of a global centrality such as the eigenvector centrality, closeness, or the core number. Intuitively, this is because a local centrality may rank highly nodes which are located in locally dense, but globally peripheral regions of the network. The additional global centrality indicator guides the prediction towards more central regions. The superspreaders usually jointly maximise the values of both centralities. As a result of the interplay between centrality indicators, training classifiers with seven classical indicators leads to a nearly maximum average precision function (0.995) across the networks in this study. |
url |
https://doi.org/10.1038/s41598-020-77536-7 |
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