Epidemic dynamics in homes and destinations under recurrent mobility patterns

IF 5.6 1区 数学 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Chaos Solitons & Fractals Pub Date : 2025-06-01 Epub Date: 2025-03-19 DOI:10.1016/j.chaos.2025.116273
Yusheng Li , Yichao Yao , Minyu Feng , Tina P. Benko , Matjaž Perc , Jernej Završnik
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Abstract

The structure of heterogeneous networks and human mobility patterns profoundly influence the spreading of endemic diseases. In small-scale communities, individuals engage in social interactions within confined environments, such as homes and workplaces, where daily routines facilitate virus transmission through predictable mobility pathways. Here, we introduce a metapopulation model grounded in a Microscopic Markov Chain Approach to simulate susceptible–infected–susceptible dynamics within structured populations. There are two primary types of nodes, homes and destinations, where individuals interact and transmit infections through recurrent mobility patterns. We derive analytical expressions for the epidemic threshold and validate our theoretical findings through comparative simulations on Watts–Strogatz and Barabási–Albert networks. The experimental results reveal a nonlinear relationship between mobility probability and the epidemic threshold, indicating that further increases can inhibit disease transmission beyond a certain critical mobility level.
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在经常性流动模式下,家庭和目的地的流行病动态
异质网络的结构和人类流动模式深刻地影响着地方病的传播。在小规模社区中,个人在家庭和工作场所等受限环境中进行社会互动,日常活动通过可预测的流动途径促进病毒传播。在这里,我们引入了一个基于微观马尔可夫链方法的元种群模型来模拟结构种群内的易感-感染-易感动态。有两种主要类型的节点,家庭和目的地,在那里个人相互作用并通过反复的流动模式传播感染。我们推导了流行病阈值的解析表达式,并通过Watts-Strogatz和Barabási-Albert网络的比较模拟验证了我们的理论发现。实验结果揭示了流动概率与流行阈值之间的非线性关系,表明在一定的临界流动水平之后,进一步增加流动概率可以抑制疾病的传播。
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来源期刊
Chaos Solitons & Fractals
Chaos Solitons & Fractals 物理-数学跨学科应用
CiteScore
13.20
自引率
10.30%
发文量
1087
审稿时长
9 months
期刊介绍: Chaos, Solitons & Fractals strives to establish itself as a premier journal in the interdisciplinary realm of Nonlinear Science, Non-equilibrium, and Complex Phenomena. It welcomes submissions covering a broad spectrum of topics within this field, including dynamics, non-equilibrium processes in physics, chemistry, and geophysics, complex matter and networks, mathematical models, computational biology, applications to quantum and mesoscopic phenomena, fluctuations and random processes, self-organization, and social phenomena.
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