Institute of Social Sciences, Sechenov First Moscow State Medical University, Moscow, Russian Federation.
Contract Department, Federal Budgetary Institution of Healthcare "Volga District Medical Center of the Federal Medical and Biological Agency", Nizhny Novgorod, Russian Federation.
BMC Med Inform Decis Mak. 2023 Mar 14;23(1):48. doi: 10.1186/s12911-023-02135-1.
Outbreaks of infectious diseases are a complex phenomenon with many interacting factors. Regional health authorities need prognostic modeling of the epidemic process.
For these purposes, various mathematical algorithms can be used, which are a useful tool for studying the infections spread dynamics. Epidemiological models act as evaluation and prognosis models. The authors outlined the experience of developing a short-term predictive algorithm for the spread of the COVID-19 in the region of the Russian Federation based on the SIR model: Susceptible (vulnerable), Infected (infected), Recovered (recovered). The article describes in detail the methodology of a short-term predictive algorithm, including an assessment of the possibility of building a predictive model and the mathematical aspects of creating such forecast algorithms.
Findings show that the predicted results (the mean square of the relative error of the number of infected and those who had recovered) were in agreement with the real-life situation: σ(I) = 0.0129 and σ(R) = 0.0058, respectively.
The present study shows that despite a large number of sophisticated modifications, each of which finds its scope, it is advisable to use a simple SIR model to quickly predict the spread of coronavirus infection. Its lower accuracy is fully compensated by the adaptive calibration of parameters based on monitoring the current situation with updating indicators in real-time.
传染病的爆发是一个具有许多相互作用因素的复杂现象。区域卫生当局需要对疫情过程进行预测建模。
为此,可以使用各种数学算法,这些算法是研究感染传播动态的有用工具。流行病学模型充当评估和预测模型。作者概述了基于 SIR 模型(易感者(易感染者)、感染者(感染)、康复者(康复))为俄罗斯联邦地区 COVID-19 传播开发短期预测算法的经验:易感者(易感染者)、感染者(感染)、康复者(康复)。本文详细描述了短期预测算法的方法,包括评估建立预测模型的可能性以及创建此类预测算法的数学方面。
研究结果表明,预测结果(感染人数和康复人数的相对误差的均方值)与实际情况一致:σ(I)= 0.0129 和 σ(R)= 0.0058。
本研究表明,尽管有许多复杂的修改,其中每一种都有其应用范围,但使用简单的 SIR 模型快速预测冠状病毒感染的传播是明智的。其较低的准确性完全可以通过基于实时监控当前情况并更新指标来自适应校准参数来弥补。