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传播的数学建模:一项系统综述。

Mathematical modelling of transmission: A systematic review.

作者信息

Deng Huifang, Cummins Rachel, Schares Gereon, Trevisan Chiara, Enemark Heidi, Waap Helga, Srbljanovic Jelena, Djurkovic-Djakovic Olgica, Pires Sara Monteiro, van der Giessen Joke W B, Opsteegh Marieke

机构信息

Centre for Infectious Disease Control - Zoonoses and Environmental Microbiology, National Institute for Public Health and the Environment, 3720, BA, Bilthoven, the Netherlands.

Institute of Epidemiology, Friedrich-Loeffler-Institut, Federal Research Institute for Animal Health, 17493 Greifswald, Insel Riems, Germany.

出版信息

Food Waterborne Parasitol. 2020 Dec 9;22:e00102. doi: 10.1016/j.fawpar.2020.e00102. eCollection 2021 Mar.

Abstract

BACKGROUND

is a ubiquitous protozoan parasite that can infect virtually all warm-blooded animals. It is the causative agent of toxoplasmosis, a significant public health issue worldwide. Mathematical models are useful to study the transmission dynamics of infection in different settings, and may be used to compare the effectiveness of prevention measures.

METHODS

To obtain an overview of existing mathematical models for transmission of , a systematic review was undertaken. The review was conducted according to an a priori protocol and the results were reported according to the PRISMA guidelines. Specific search terms were developed and used in the search of three databases (Scopus, PubMed, and Embase).

RESULTS

In total, 484 unique records were retrieved from the systematic search. Among them, 15 studies that used mathematical models to study the transmission of . These studies were categorized into four groups based on the primary aims: dynamics of transmission ( = 8), intervention ( = 5), spatial distribution ( = 1), and outbreak investigation (n = 1).

CONCLUSIONS

Considering the high disease burden caused by , the number of studies using mathematical models to understand the transmission dynamics of this parasite and to evaluate the effectiveness of intervention measures was only 15. This systematic review provides an overview of existing mathematical models and identifies the data gaps for model building. The results from this study can be helpful for further development of mathematical models and improved understanding of the transmission dynamics of infection.

摘要

背景

是一种普遍存在的原生动物寄生虫,几乎可以感染所有温血动物。它是弓形虫病的病原体,是全球一个重要的公共卫生问题。数学模型有助于研究不同环境下感染的传播动态,并可用于比较预防措施的有效性。

方法

为了全面了解现有的关于传播的数学模型,进行了一项系统综述。该综述按照预先制定的方案进行,并根据PRISMA指南报告结果。制定了特定的检索词并用于搜索三个数据库(Scopus、PubMed和Embase)。

结果

通过系统检索共获得484条独特记录。其中,15项研究使用数学模型来研究的传播。这些研究根据主要目的分为四组:传播动态(=8)、干预(=5)、空间分布(=1)和暴发调查(n = 1)。

结论

考虑到所造成的高疾病负担,使用数学模型来了解这种寄生虫的传播动态并评估干预措施有效性的研究仅有15项。本系统综述概述了现有的数学模型,并确定了模型构建的数据缺口。本研究结果有助于数学模型的进一步发展,并增进对感染传播动态的理解。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/1211/7753131/2eb1e88b5033/gr1.jpg

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