Simplicial contagion in temporal higher-order networks
Sandeep Chowdhary, Aanjaneya Kumar, Giulia Cencetti, Iacopo Iacopini, and Federico Battiston

TL;DR
This paper explores how temporal higher-order interactions in networks influence epidemic spreading, revealing that temporality can limit the impact of complex group interactions on contagion dynamics.
Contribution
It extends simplicial contagion models to temporal networks, showing how time-varying structures affect epidemic thresholds and the emergence of endemic states.
Findings
Temporal interactions can prevent epidemic outbreaks despite high group connectivity.
Persistent temporal patterns accelerate the onset of endemic states.
Higher-order interactions have a reduced effect in heterogeneous, time-varying networks.
Abstract
Complex networks represent the natural backbone to study epidemic processes in populations of interacting individuals. Such a modeling framework, however, is naturally limited to pairwise interactions, making it less suitable to properly describe social contagion, where individuals acquire new norms or ideas after simultaneous exposure to multiple sources of infections. Simplicial contagion has been proposed as an alternative framework where simplices are used to encode group interactions of any order. The presence of higher-order interactions leads to explosive epidemic transitions and bistability which cannot be obtained when only dyadic ties are considered. In particular, critical mass effects can emerge even for infectivity values below the standard pairwise epidemic threshold, where the size of the initial seed of infectious nodes determines whether the system would eventually fall…
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