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支持新冠疫情防控的数学模型

Mathematical Models Supporting Control of COVID-19.

作者信息

Deng Bin, Niu Yan, Xu Jingwen, Rui Jia, Lin Shengnan, Zhao Zeyu, Yu Shanshan, Guo Yichao, Luo Li, Chen Tianmu, Li Qun

机构信息

State Key Laboratory of Molecular Vaccinology and Molecular Diagnostics, School of Public Health, Xiamen University, Xiamen City, Fujian Province, China.

Chinese Center for Disease Control and Prevention, Beijing, China.

出版信息

China CDC Wkly. 2022 Oct 7;4(40):895-901. doi: 10.46234/ccdcw2022.186.

Abstract

Mathematical models have played an important role in the management of the coronavirus disease 2019 (COVID-19) pandemic. The aim of this review is to describe the use of COVID-19 mathematical models, their classification, and the advantages and disadvantages of different types of models. We conducted subject heading searches of PubMed and China National Knowledge Infrastructure with the terms "COVID-19," "Mathematical Statistical Model," "Model," "Modeling," "Agent-based Model," and "Ordinary Differential Equation Model" and classified and analyzed the scientific literature retrieved in the search. We categorized the models as data-driven or mechanism-driven. Data-driven models are mainly used for predicting epidemics, and have the advantage of rapid assessment of disease instances. However, their ability to determine transmission mechanisms is limited. Mechanism-driven models include ordinary differential equation (ODE) and agent-based models. ODE models are used to estimate transmissibility and evaluate impact of interventions. Although ODE models are good at determining pathogen transmission characteristics, they are less suitable for simulation of early epidemic stages and rely heavily on availability of first-hand field data. Agent-based models consider influences of individual differences, but they require large amounts of data and can take a long time to develop fully. Many COVID-19 mathematical modeling studies have been conducted, and these have been used for predicting trends, evaluating interventions, and calculating pathogen transmissibility. Successful infectious disease modeling requires comprehensive considerations of data, applications, and purposes.

摘要

数学模型在2019冠状病毒病(COVID-19)大流行的管理中发挥了重要作用。本综述的目的是描述COVID-19数学模型的应用、分类以及不同类型模型的优缺点。我们使用 “COVID-19”、“数学统计模型”、“模型”、“建模”、“基于主体的模型” 和 “常微分方程模型” 等检索词,对PubMed和中国知网进行了主题检索,并对检索到的科学文献进行了分类和分析。我们将模型分为数据驱动型或机制驱动型。数据驱动型模型主要用于预测疫情,具有快速评估病例数的优势。然而,它们确定传播机制的能力有限。机制驱动型模型包括常微分方程(ODE)模型和基于主体的模型。ODE模型用于估计传播性和评估干预措施的影响。虽然ODE模型擅长确定病原体传播特征,但它们不太适合模拟疫情早期阶段,并且严重依赖第一手现场数据的可用性。基于主体的模型考虑个体差异的影响,但它们需要大量数据,并且可能需要很长时间才能完全开发出来。已经开展了许多COVID-19数学建模研究,这些研究已用于预测趋势、评估干预措施以及计算病原体传播性。成功的传染病建模需要全面考虑数据、应用和目的。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/b44f/9579983/c41b47e6ac0c/ccdcw-4-40-895-1.jpg

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