A switching state-space transmission model for tracking epidemics and assessing interventions

IF 1.5 3区 数学 Q3 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Computational Statistics & Data Analysis Pub Date : 2024-05-09 DOI:10.1016/j.csda.2024.107977
Jingxue Feng, Liangliang Wang
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引用次数: 0

Abstract

The effective control of infectious diseases relies on accurate assessment of the impact of interventions, which is often hindered by the complex dynamics of the spread of disease. A Beta-Dirichlet switching state-space transmission model is proposed to track underlying dynamics of disease and evaluate the effectiveness of interventions simultaneously. As time evolves, the switching mechanism introduced in the susceptible-exposed-infected-recovered (SEIR) model is able to capture the timing and magnitude of changes in the transmission rate due to the effectiveness of control measures. The implementation of this model is based on a particle Markov Chain Monte Carlo algorithm, which can estimate the time evolution of SEIR states, switching states, and high-dimensional parameters efficiently. The efficacy of the proposed model and estimation procedure are demonstrated through simulation studies. With a real-world application to British Columbia's COVID-19 outbreak, the proposed switching state-space transmission model quantifies the reduction of transmission rate following interventions. The proposed model provides a promising tool to inform public health policies aimed at studying the underlying dynamics and evaluating the effectiveness of interventions during the spread of the disease.

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用于追踪流行病和评估干预措施的切换状态空间传播模型
传染病的有效控制有赖于对干预措施效果的准确评估,而这往往受到疾病传播复杂动态的阻碍。本文提出了一种 Beta-Dirichlet 切换状态空间传播模型,用于跟踪疾病的基本动态并同时评估干预措施的效果。随着时间的推移,易感-暴露-感染-恢复(SEIR)模型中引入的切换机制能够捕捉到因控制措施的有效性而导致的传播率变化的时间和幅度。该模型的实现基于粒子马尔可夫链蒙特卡洛算法,该算法能有效估计 SEIR 状态、切换状态和高维参数的时间演化。通过模拟研究,证明了所提模型和估算程序的有效性。通过对不列颠哥伦比亚省 COVID-19 疫情的实际应用,提出的切换状态空间传播模型量化了干预措施后传播率的降低。所提出的模型为公共卫生政策提供了一个很有前景的工具,旨在研究疾病传播过程中的基本动态并评估干预措施的有效性。
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来源期刊
Computational Statistics & Data Analysis
Computational Statistics & Data Analysis 数学-计算机:跨学科应用
CiteScore
3.70
自引率
5.60%
发文量
167
审稿时长
60 days
期刊介绍: Computational Statistics and Data Analysis (CSDA), an Official Publication of the network Computational and Methodological Statistics (CMStatistics) and of the International Association for Statistical Computing (IASC), is an international journal dedicated to the dissemination of methodological research and applications in the areas of computational statistics and data analysis. The journal consists of four refereed sections which are divided into the following subject areas: I) Computational Statistics - Manuscripts dealing with: 1) the explicit impact of computers on statistical methodology (e.g., Bayesian computing, bioinformatics,computer graphics, computer intensive inferential methods, data exploration, data mining, expert systems, heuristics, knowledge based systems, machine learning, neural networks, numerical and optimization methods, parallel computing, statistical databases, statistical systems), and 2) the development, evaluation and validation of statistical software and algorithms. Software and algorithms can be submitted with manuscripts and will be stored together with the online article. II) Statistical Methodology for Data Analysis - Manuscripts dealing with novel and original data analytical strategies and methodologies applied in biostatistics (design and analytic methods for clinical trials, epidemiological studies, statistical genetics, or genetic/environmental interactions), chemometrics, classification, data exploration, density estimation, design of experiments, environmetrics, education, image analysis, marketing, model free data exploration, pattern recognition, psychometrics, statistical physics, image processing, robust procedures. [...] III) Special Applications - [...] IV) Annals of Statistical Data Science [...]
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Goodness–of–fit tests based on the min–characteristic function Editorial Board A switching state-space transmission model for tracking epidemics and assessing interventions Empirical Bayes Poisson matrix completion Transfer learning via random forests: A one-shot federated approach
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