基于易感-感染-易感模型的动态数据驱动算法预测COVID-19累计感染病例

Q3 Mathematics
A. Anand, Saurabh Kumar, P. Ghosh
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引用次数: 5

摘要

摘要目的近年来,研究人员利用易感-感染-易感(SIS)模型来了解COVID-19大流行的传播情况。SIS模型有两个隔间,易感隔间和受感染隔间。在这个模型中,目标是确定给定时间点的感染病例数。然而,了解某一特定时间点的累计感染病例数也很重要,这是无法从SIS模型目前的结构中直接获得的。目的是提供一个改进的SIS模型来解决这一差距。在这项工作中,我们提出了一个改进的SIS模型结构,以确定在给定时间点感染病例的累积数量。我们开发了一种动态数据驱动算法来估计基于最优选择的训练阶段的模型参数,以预测累积感染病例的数量。我们使用来自印度首都德里的COVID-19数据验证了所提出算法的预测性能。考虑到不同的时间段,我们观察到使用改进的SIS模型在30和40两个不同的预测周期下,所提出的算法的性能很好地预测了累积感染病例。我们的研究支持基于最优训练阶段而不是整个历史作为训练阶段来估计改进的SIS模型参数的想法。在这里,我们提供了一个改进的SIS模型,该模型考虑了疾病导致的死亡,并根据最佳选择的训练阶段预测累积感染病例。当所研究的疾病随时间改变其传播模式时,所提出的估计过程是有益的。我们开发了以COVID-19为重点疾病的改进SIS模型。然而,该模型和算法可以应用于预测其他传染病的累积病例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Dynamic data-driven algorithm to predict cumulative COVID-19 infected cases using susceptible-infected-susceptible model
Abstract Objectives In recent times, researchers have used Susceptible-Infected-Susceptible (SIS) model to understand the spread of the COVID-19 pandemic. The SIS model has two compartments, susceptible and infected. In this model, the interest is to determine the number of infected cases at a given time point. However, it is also essential to know the cumulative number of infected cases at a given time point, which is not directly available from the SIS model's present structure. The objective is to provide a modified SIS model to address that gap. Methods In this work, we propose a modified structure of the SIS model to determine the cumulative number of infected cases at a given time point. We develop a dynamic data-driven algorithm to estimate the model parameters based on an optimally chosen training phase to predict the number of cumulative infected cases. Results We demonstrate the proposed algorithm's prediction performance using COVID-19 data from Delhi, India's capital city. Considering different time periods, we observed the proposed algorithm’s performance using the modified SIS model is well to predict the cumulative infected cases with two different prediction periods 30 and 40. Our study supports the idea of estimating the modified SIS model's parameters based on the optimal training phase instead of the entire history as the training phase. Conclusions Here, we have provided a modified SIS model that accounts for deaths due to disease and predicts cumulative infected cases based on an optimally chosen training phase. The proposed estimation process is beneficial when the disease under study changes its spreading pattern over time. We have developed the modified SIS model considering COVID-19 as the disease under focus. However, the model and algorithms can be applied to predict the cumulative cases of other infectious diseases.
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来源期刊
Epidemiologic Methods
Epidemiologic Methods Mathematics-Applied Mathematics
CiteScore
2.10
自引率
0.00%
发文量
7
期刊介绍: Epidemiologic Methods (EM) seeks contributions comparable to those of the leading epidemiologic journals, but also invites papers that may be more technical or of greater length than what has traditionally been allowed by journals in epidemiology. Applications and examples with real data to illustrate methodology are strongly encouraged but not required. Topics. genetic epidemiology, infectious disease, pharmaco-epidemiology, ecologic studies, environmental exposures, screening, surveillance, social networks, comparative effectiveness, statistical modeling, causal inference, measurement error, study design, meta-analysis
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