Assessing the impact of information-induced self-protection on Zika transmission: A mathematical modeling approach

Q2 Mathematics
Manisha, Nidhi, Anuj Kumar
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Abstract

As per the World Health Organization’s (WHO’s) suggestions, personal protection via adopting precautionary measures is one of the most effective control aspects to avoid Zika infection in the absence of suitable medical treatment. This personal protection further can be enhanced and explored by propagating information about disease prevalence. Therefore, in this study, we wish to see the effect of information on Zika transmission by formulating a compartmental mathematical model that quantifies the effect of an individual’s behavioral response as self-protection due to information. Furthermore, the basic reproduction number was calculated using the next-generation matrix technique. The model analysis was carried out to determine the local and global stability properties of equilibrium points. In addition, the model shows the occurrence of forward bifurcation when the reproduction number crosses unity. To understand the impact of various model parameters, we conducted a sensitivity analysis using both the normalized sensitivity index and the partial rank correlation coefficient methods. Moreover, we performed numerical simulations to assess the influence of important parameters on the model’s behavior for Zika prevalence. Our study accentuates that as information-induced self-protection increases, the prevalence of Zika infection will be at a very minimum level, and this observation is in line with WHO suggestions.
评估信息诱导的自我保护对寨卡病毒传播的影响:数学建模方法
根据世界卫生组织(WHO)的建议,在没有适当医疗手段的情况下,通过采取预防措施进行个人保护是避免寨卡病毒感染的最有效控制手段之一。通过宣传疾病流行的信息,可以进一步加强和探索这种个人保护。因此,在本研究中,我们希望通过建立一个分区数学模型,量化个体因信息而产生的自我保护行为反应的效果,从而了解信息对寨卡病毒传播的影响。此外,我们还利用新一代矩阵技术计算了基本繁殖数量。通过模型分析,确定了平衡点的局部和全局稳定性。此外,该模型还显示了当繁殖数越过统一时发生的正向分岔。为了解各种模型参数的影响,我们使用归一化敏感性指数和偏等级相关系数方法进行了敏感性分析。此外,我们还进行了数值模拟,以评估重要参数对寨卡流行率模型行为的影响。我们的研究结果表明,随着信息诱导的自我保护意识的增强,寨卡病毒的感染率将降到最低水平,这一结论与世界卫生组织的建议是一致的。
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来源期刊
Computational and Mathematical Biophysics
Computational and Mathematical Biophysics Mathematics-Mathematical Physics
CiteScore
2.50
自引率
0.00%
发文量
8
审稿时长
30 weeks
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