Fundamental properties of cooperative contagion processes
Li Chen, Fakhteh Ghanbarnejad, Dirk Brockmann

TL;DR
This paper studies a cooperative contagion model where two agents enhance each other's spread, revealing complex dynamics like discontinuous transitions, multi-stability, and wave phenomena, with implications for microbiological ecosystems.
Contribution
It introduces a novel cooperative contagion model extending the SIS framework, demonstrating complex phase transitions and wave behaviors not seen in single-agent models.
Findings
Cooperativity induces discontinuous phase transitions.
The system exhibits multi-stability and hysteresis.
Wave propagation shows diverse front speeds and spatial heterogeneity.
Abstract
We investigate the effects of cooperativity between contagion processes that spread and persist in a host population. We propose and analyze a dynamical model in which individuals that are affected by one transmissible agent exhibit a higher than baseline propensity of being affected by a second agent and vice versa. The model is a natural extension of the traditional SIS (Susceptible-Infected-Susceptible) model used for modeling single contagion processes. We show that cooperativity changes the dynamics of the system considerably when cooperativity is strong. The system exhibits discontinuous phase transitions not observed in single agent contagion, multi-stability, a separation of the traditional epidemic threshold into different thresholds for inception and extinction as well as hysteresis. These properties are robust and are corroborated by stochastic simulations on lattices…
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