A centrality measure for quantifying spread on weighted, directed networks
March 16, 2023 Β· Declared Dead Β· π Physica A: Statistical Mechanics and its Applications
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Authors
Christian G. Fink, Kelly Fullin, Guillermo Gutierrez, Nathan Omodt, Sydney Zinnecker, Gina Sprint, Sean McCulloch
arXiv ID
2303.09684
Category
physics.soc-ph
Cross-listed
cs.SI
Citations
31
Venue
Physica A: Statistical Mechanics and its Applications
Last Checked
3 months ago
Abstract
While many centrality measures for complex networks have been proposed, relatively few have been developed specifically for weighted, directed (WD) networks. Here we propose a centrality measure for spread (of information, pathogens, etc.) through WD networks based on the independent cascade model (ICM). While deriving exact results for the ICM requires Monte Carlo simulations, we show that our centrality measure (Viral Centrality) provides excellent approximation to ICM results for networks in which the weighted strength of cycles is not too large. We show this can be quantified with the leading eigenvalue of the weighted adjacency matrix, and we show that Viral Centrality outperforms other common centrality measures in both simulated and empirical WD networks.
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