健康干预效果评估的内部博弈论方法

Mansura Akter , Muntasir Alam , Md. Kamrujjaman
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引用次数: 0

摘要

多菌株流行病在全球范围内的兴起引起了公共卫生领域的极大关注。为此,我们的研究引入了一种博弈论方法来预测多菌株病原体的进化动态。我们提出的模型揭示了疫苗接种在控制此类传染病增长中的关键作用。在这里,我们提出了一个改进的易感-接种-感染-恢复(SVIR)模型,该模型包含两种菌株和相应的疫苗:一种是主要疫苗,其设计目标是原始菌株(有效性:e1),同时对变异菌株(e2)也有一定的有效性;另一种是变异疫苗,其主要针对变异菌株(η2),同时对主要菌株(η1)也有显著的有效性。接下来,我们将进行全面的时间序列分析,研究接种这两种疫苗的人群比例。这项工作阐明,在基于个体的风险评估(IB-RA)和基于策略的风险评估(SB-RA)这两种模仿动态下,随着效力的略微提高--设定 e1=0.5、e2=0.3、η1=0.6 和 η2=0.7--突变株疫苗的效果会更好。此外,还对这两种模仿动力学进行了详细的分析比较,并说明应采用基于策略的风险评估程序,以尽量减少流行病的规模。最后,考虑到个人对疫苗接种的态度和行为,我们引入了一个复制方程。随后,我们对模仿动态和行为动态之间的关系进行了深入研究,模仿动态超过了行为动态,这一点通过热图得到了证实。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An in-silico game theoretic approach for health intervention efficacy assessment

The global rise of multi-strain epidemics has raised significant concerns in the field of public health. To address this, our research introduces a game-theoretic approach to predict the evolutionary dynamics of multi-strained pathogens. Our proposed model sheds light on the pivotal role of vaccination in controlling the growth of such infectious diseases. Here, we propose a modified Susceptible-Vaccinated-Infected-Recovered (SVIR) model featuring two strains and corresponding vaccines: one is the primary vaccine that is designed to target the original strain (effectiveness: e1) and simultaneously exhibits some effectiveness against the mutant strain (e2), another is the mutant vaccine that concentrates on the mutant strain (η2) while showing significant effectiveness against the primary strain (η1). Next, we present a comprehensive time series analysis to examine the fraction of the vaccinated population who adopted these two vaccines. This work elucidates that with a slight increase effectiveness- setting e1=0.5, e2=0.3, η1=0.6, and η2=0.7- the mutant vaccine works more proficiently under both imitation dynamics known as Individual-Based Risk Assessment (IB-RA) and Strategy-Based Risk Assessment (SB-RA). Furthermore, a detailed analysis comparing these two imitation dynamics is demonstrated and also to reconcile the matter that the Strategy-Based-Risk-Assessment process should be adopted to minimize epidemic size. Finally, considering individuals’ attitudes and behaviors towards vaccination, we introduce a replicator equation. Subsequently, a thorough examination of the relationship between imitation dynamics and behavioral dynamics is presented where imitation dynamics outstripped behavioral dynamics which is confirmed by the use of heat maps.

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来源期刊
Healthcare analytics (New York, N.Y.)
Healthcare analytics (New York, N.Y.) Applied Mathematics, Modelling and Simulation, Nursing and Health Professions (General)
CiteScore
4.40
自引率
0.00%
发文量
0
审稿时长
79 days
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