Percolation Analysis of COVID-19 Epidemic

IF 1.4 4区 物理与天体物理 Q2 MATHEMATICS, APPLIED
Ramin Kazemi, Mohammad Qasem Vahidi-Asl
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引用次数: 0

Abstract

Abstract The spread of COVID-19 can be greatly influenced by human mobility. However, implementing control measures based on restrictions can be costly. That is why it is crucial to develop a quarantine strategy that can minimize the spread of the disease while also reducing costs. This article focuses on determining the percolation threshold of COVID-19 in Tehran province using a square lattice and two types of city connections. The study identifies the number of roads that need to be closed and the cities that should be quarantined. Monte Carlo simulations using the Newman and Ziff and Union-Find algorithms were conducted through the $$\text {SEAIRD}$$ SEAIRD model to assess the effectiveness of the proposed measures. The results showed a possible reduction of 81 $$\%$$ % in disease spread. This approach can be used in other regions to assist in the development of public health policies.

Abstract Image

COVID-19流行的渗透分析
COVID-19的传播受人员流动的影响很大。然而,基于限制实施控制措施可能代价高昂。这就是为什么制定一种既能最大限度地减少疾病传播又能降低成本的隔离战略至关重要。本文的重点是使用方形网格和两种类型的城市连接来确定德黑兰省COVID-19的渗透阈值。该研究确定了需要关闭的道路数量和应该隔离的城市。通过$$\text {SEAIRD}$$ SEAIRD模型,使用Newman和Ziff以及Union-Find算法进行蒙特卡罗模拟,以评估所提出措施的有效性。结果显示可能减少81 $$\%$$ % in disease spread. This approach can be used in other regions to assist in the development of public health policies.
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来源期刊
Journal of Nonlinear Mathematical Physics
Journal of Nonlinear Mathematical Physics PHYSICS, MATHEMATICAL-PHYSICS, MATHEMATICAL
CiteScore
1.60
自引率
0.00%
发文量
67
审稿时长
3 months
期刊介绍: Journal of Nonlinear Mathematical Physics (JNMP) publishes research papers on fundamental mathematical and computational methods in mathematical physics in the form of Letters, Articles, and Review Articles. Journal of Nonlinear Mathematical Physics is a mathematical journal devoted to the publication of research papers concerned with the description, solution, and applications of nonlinear problems in physics and mathematics. The main subjects are: -Nonlinear Equations of Mathematical Physics- Quantum Algebras and Integrability- Discrete Integrable Systems and Discrete Geometry- Applications of Lie Group Theory and Lie Algebras- Non-Commutative Geometry- Super Geometry and Super Integrable System- Integrability and Nonintegrability, Painleve Analysis- Inverse Scattering Method- Geometry of Soliton Equations and Applications of Twistor Theory- Classical and Quantum Many Body Problems- Deformation and Geometric Quantization- Instanton, Monopoles and Gauge Theory- Differential Geometry and Mathematical Physics
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