Coupled Spreading Dynamics of Competitive Information and Epidemics on Weighted Multilayer Networks with Higher-Order Interactions

The spread of epidemics in real social systems is often coupled with competitive information diffusion, higher-order group interactions, and dynamic contact behaviors. To capture these mechanisms, we develop a bilayer competitive information–epidemic coupled spreading framework. The upper layer is a weighted higher-order network incorporating both pairwise spreading and 2-simplex-driven group spreading, while the lower layer is a weighted activity-driven network describing time-varying physical contacts regulated by a policy relaxation parameter. Based on the microscopic Markov chain framework, we establish node-level evolution equations and derive a spectral condition for the local invasion threshold, which is evaluated numerically. Monte Carlo simulations show good agreement with the predicted steady-state densities. These findings indicate that enhancing the diffusion of the more protective information reduces steady-state epidemic prevalence and raises the epidemic threshold, whereas preference for the less protective information weakens the overall protective effect. Higher-order interactions exert asymmetric effects on competing information, while social tie weights and activity-driven contacts also significantly influence epidemic spreading. Moreover, the epidemic threshold is jointly affected by recovery probability, activity heterogeneity, information-layer topology, and policy regulation. These findings reveal the cross-layer coupling between higher-order information diffusion and temporal physical contacts.

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Publication Details

Journal
Entropy
Published
2026-10-16
DOI
https://doi.org/10.3390/e28101138
Primary Topic
Complex Network Analysis Techniques
Type
article
Field-Weighted Citation Impact
0.00

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article

Coupled Spreading Dynamics of Competitive Information and Epidemics on Weighted Multilayer Networks with Higher-Order Interactions

Jingmin Li, Zhiyong Hong, Zhishuang Wang, Qian Yin et al.
Entropy
Complex Network Analysis Techniques
article

Coupled Spreading Dynamics of Competitive Information and Epidemics on Weighted Multilayer Networks with Higher-Order Interactions

Jingmin Li, Zhiyong Hong, Zhishuang Wang, Qian Yin, Haoxian Li, Kaiyao Wang
article en

Abstract

The spread of epidemics in real social systems is often coupled with competitive information diffusion, higher-order group interactions, and dynamic contact behaviors. To capture these mechanisms, we develop a bilayer competitive information–epidemic coupled spreading framework. The upper layer is a weighted higher-order network incorporating both pairwise spreading and 2-simplex-driven group spreading, while the lower layer is a weighted activity-driven network describing time-varying physical contacts regulated by a policy relaxation parameter. Based on the microscopic Markov chain framework, we establish node-level evolution equations and derive a spectral condition for the local invasion threshold, which is evaluated numerically. Monte Carlo simulations show good agreement with the predicted steady-state densities. These findings indicate that enhancing the diffusion of the more protective information reduces steady-state epidemic prevalence and raises the epidemic threshold, whereas preference for the less protective information weakens the overall protective effect. Higher-order interactions exert asymmetric effects on competing information, while social tie weights and activity-driven contacts also significantly influence epidemic spreading. Moreover, the epidemic threshold is jointly affected by recovery probability, activity heterogeneity, information-layer topology, and policy regulation. These findings reveal the cross-layer coupling between higher-order information diffusion and temporal physical contacts.

EntropyVol. 28(10)
Wuyi University (CN), Wuyi University (CN)
National Natural Science Foundation of China, Basic and Applied Basic Research Foundation of Guangdong Province
Openalex Percentile: Top 13%
Complex Network Analysis Techniques
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