Modeling the role of public health intervention measures in halting the transmission of monkeypox virus

IF 1.8 3区 数学 Q1 MATHEMATICS AIMS Mathematics Pub Date : 2023-01-01 DOI:10.3934/math.2023723
R. T. Alqahtani, S. Musa, M. Inc.
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Abstract

Monkeypox (mpox), a zoonotic viral disease caused by the monkeypox virus (mpoxv), is endemic in many countries in West Africa and is sometimes exported to other parts of the world. The recent outbreak of mpoxv in humans, in endemic and non-endemic countries, has created substantial public health concern worldwide. This research uses a mechanistic model to study the transmission dynamics of mpoxv epidemics in the USA. Our model describes the interaction between different categories of individuals represent various infection phases and hospitalization processes. The model also takes into account the extent of compliance with non-pharmaceutical intervention strategies (NPIs), such as using condoms during sexual contact, quarantine and avoiding large gatherings. The model's equilibria are analyzed, and results on asymptotic stability are obtained. Moreover, the basic reproductive number and other threshold quantities are used to establish the conditions for a forward or backward bifurcation. Our model accurately captures the incidence curves from mpox surveillance data for the USA, indicating that it can be used to explain mpoxv transmission and suggest some effective ways to enhance control efforts. In addition, numerical simulations are carried out to examine the influence of some parameters on the overall dynamics of the model. A partial rank correlation coefficient is adopted for the sensitivity analysis to determine the model most important parameters, which require close attention for effective mpoxv prevention and control. We conclude that it is especially important to ensure that NPIs are properly followed to mitigate mpoxv outbreaks effectively.
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模拟公共卫生干预措施在阻止猴痘病毒传播方面的作用
猴痘是由猴痘病毒(mpoxv)引起的一种人畜共患病毒性疾病,在西非许多国家流行,有时还会出口到世界其他地区。最近在流行国家和非流行国家暴发的人痘病毒在世界范围内引起了重大的公共卫生关切。本研究使用一个机制模型来研究美国流行性腮腺炎的传播动力学。我们的模型描述了不同类别的个体之间的相互作用,代表了不同的感染阶段和住院过程。该模型还考虑到遵守非药物干预战略的程度,例如在性接触期间使用避孕套、隔离和避免大型聚会。分析了模型的平衡点,得到了模型的渐近稳定性结果。此外,利用基本繁殖数和其他阈值来确定向前或向后分叉的条件。我们的模型准确地捕获了美国m痘监测数据的发病率曲线,表明它可以用来解释m痘的传播,并提出一些有效的方法来加强控制工作。此外,还进行了数值模拟,考察了一些参数对模型整体动力学特性的影响。采用偏秩相关系数进行敏感性分析,确定模型中最重要的参数,这些参数需要密切关注,才能有效地预防和控制痘痘。我们的结论是,特别重要的是确保适当遵守国家行动计划,以有效减轻流行性腮腺炎的爆发。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
AIMS Mathematics
AIMS Mathematics Mathematics-General Mathematics
CiteScore
3.40
自引率
13.60%
发文量
769
审稿时长
90 days
期刊介绍: AIMS Mathematics is an international Open Access journal devoted to publishing peer-reviewed, high quality, original papers in all fields of mathematics. We publish the following article types: original research articles, reviews, editorials, letters, and conference reports.
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