Social contagions on time-varying community networks
Mian-Xin Liu, Wei Wang, Ying Liu, Ming Tang, Shi-Min Cai, Hai-Feng, Zhang

TL;DR
This paper investigates how time-varying community structures influence social contagion dynamics, revealing hierarchical spreading patterns and optimal community strengths for maximizing behavior adoption.
Contribution
It introduces a non-Markovian contagion model on time-varying networks and provides a mean-field theory to analyze the effects of community structure on spreading.
Findings
Behavior spreads hierarchically within communities.
Final adoption exhibits different patterns depending on transmission rates.
Increasing active edges enhances contagion more than increasing activity potential.
Abstract
Time-varying community structures widely exist in various real-world networks. However, the spreading dynamics on this kind of network has not been fully studied. To this end, we systematically study the effects of time-varying community structures on social contagions. We first propose a non-Markovian social contagion model on time-varying community networks based on the activity driven network model, in which an individual adopts a behavior if and only if the accumulated behavioral information it has ever received reaches a threshold. Then, we develop a mean-field theory to describe the proposed model. From theoretical analyses and numerical simulations, we find that behavior adoption in the social contagions exhibits a hierarchical feature, i.e., the behavior first quickly spreads in one of the communities, and then outbreaks in the other. Moreover, under different behavioral…
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