Behavioural Change Piecewise Constant Spatial Epidemic Models

IF 8.8 3区 医学 Q1 Medicine
Chinmoy Roy Rahul , Rob Deardon
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引用次数: 0

Abstract

Human behaviour significantly affects the dynamics of infectious disease transmission as people adjust their behavior in response to outbreak intensity, thereby impacting disease spread and control efforts. In recent years, there have been efforts to incorporate behavioural change into spatio-temporal individual-level models within a Bayesian MCMC framework. In this past work, parametric spatial risk functions were employed, depending on strong underlying assumptions regarding disease transmission mechanisms within the population. However, selecting appropriate parametric functions can be challenging in real-world scenarios, and incorrect assumptions may lead to erroneous conclusions. As an alternative, non-parametric approaches offer greater flexibility. The goal of this study is to investigate the utilization of semi-parametric spatial models for infectious disease transmission, integrating an “alarm function” to account for behavioural change based on infection prevalence over time within a Bayesian MCMC framework. In this paper, we discuss findings from both simulated and real-life epidemics, focusing on constant piecewise distance functions with fixed change points. We also demonstrate the selection of the change points using the Deviance Information Criteria (DIC).
行为变化片断常数空间流行病模型
人类行为会极大地影响传染病的传播动态,因为人们会根据疫情强度调整自己的行为,从而影响疾病的传播和控制工作。近年来,人们一直致力于在贝叶斯 MCMC 框架内将行为变化纳入时空个体级模型。在过去的工作中,根据对人口中疾病传播机制的基本假设,采用了参数空间风险函数。然而,在现实世界中,选择适当的参数函数可能具有挑战性,不正确的假设可能会导致错误的结论。作为一种替代方法,非参数方法具有更大的灵活性。本研究的目标是调查半参数空间模型在传染病传播中的应用,在贝叶斯 MCMC 框架内整合 "报警函数",以解释基于感染率随时间变化的行为变化。在本文中,我们讨论了模拟和现实生活中流行病的研究结果,重点是具有固定变化点的恒定片断距离函数。我们还演示了如何使用偏差信息准则(DIC)选择变化点。
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
Infectious Disease Modelling
Infectious Disease Modelling Mathematics-Applied Mathematics
CiteScore
17.00
自引率
3.40%
发文量
73
审稿时长
17 weeks
期刊介绍: Infectious Disease Modelling is an open access journal that undergoes peer-review. Its main objective is to facilitate research that combines mathematical modelling, retrieval and analysis of infection disease data, and public health decision support. The journal actively encourages original research that improves this interface, as well as review articles that highlight innovative methodologies relevant to data collection, informatics, and policy making in the field of public health.
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