Bayesian poisson regression tensor train decomposition model for learning mortality pattern changes during COVID-19 pandemic.

IF 1.1 4区 数学 Q2 STATISTICS & PROBABILITY Journal of Applied Statistics Pub Date : 2024-10-10 eCollection Date: 2025-01-01 DOI:10.1080/02664763.2024.2411608
Wei Zhang, Antonietta Mira, Ernst C Wit
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Abstract

COVID-19 has led to excess deaths around the world. However, the impact on mortality rates from other causes of death during this time remains unclear. To understand the broader impact of COVID-19 on other causes of death, we analyze Italian official data covering monthly mortality counts from January 2015 to December 2020. To handle the high-dimensional nature of the data, we developed a model that combines Poisson regression with tensor train decomposition to explore the lower-dimensional residual structure of the data. Our Bayesian approach incorporates prior information on model parameters and utilizes an efficient Metropolis-Hastings within Gibbs algorithm for posterior inference. Simulation studies were conducted to validate our approach. Our method not only identifies differential effects of interventions on cause-specific mortality rates through Poisson regression but also provides insights into the relationship between COVID-19 and other causes of death. Additionally, it uncovers latent classes related to demographic characteristics, temporal patterns, and causes of death.

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基于贝叶斯泊松回归张量序列分解模型的COVID-19大流行期间死亡模式变化研究。
COVID-19在世界各地导致了过多的死亡。然而,在此期间,其他死因对死亡率的影响仍不清楚。为了了解COVID-19对其他死亡原因的更广泛影响,我们分析了意大利2015年1月至2020年12月每月死亡人数的官方数据。为了处理数据的高维性质,我们开发了一个将泊松回归与张量序列分解相结合的模型来探索数据的低维剩余结构。我们的贝叶斯方法结合了模型参数的先验信息,并在Gibbs算法中利用高效的Metropolis-Hastings进行后验推理。进行了模拟研究来验证我们的方法。我们的方法不仅通过泊松回归确定了干预措施对病因特异性死亡率的不同影响,而且还提供了对COVID-19与其他死亡原因之间关系的见解。此外,它还揭示了与人口特征、时间模式和死亡原因相关的潜在类别。
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来源期刊
Journal of Applied Statistics
Journal of Applied Statistics 数学-统计学与概率论
CiteScore
3.40
自引率
0.00%
发文量
126
审稿时长
6 months
期刊介绍: Journal of Applied Statistics provides a forum for communication between both applied statisticians and users of applied statistical techniques across a wide range of disciplines. These areas include business, computing, economics, ecology, education, management, medicine, operational research and sociology, but papers from other areas are also considered. The editorial policy is to publish rigorous but clear and accessible papers on applied techniques. Purely theoretical papers are avoided but those on theoretical developments which clearly demonstrate significant applied potential are welcomed. Each paper is submitted to at least two independent referees.
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