Abstract
Interconnected networks, as the good abstraction of many real complex systems, have recently attracted a lot of attentions. In this paper, we propose a traffic-driven epidemic model in interconnected networks to show the effects of interplay induced by the coupled structure. Through simulations on interconnected scale-free networks, we find that in the free flow state, the disassortative coupling can effectively suppress the spreading of epidemics by introducing a more uniform distribution of traffic load, especially for high coupling strength. This result has also been confirmed by our mean-field solution. When the system is congested, the results show that the epidemic threshold is subject to the critical point of the traffic process, which depends on the coupling mode, traffic routing and allocation mechanism of node capacity. We also check our model under different routing protocols, the results show that our findings are robust, indicating that the coupling structure is the determining factor of the dynamics on interconnected networks.
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More From: Physica A: Statistical Mechanics and its Applications
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