TY - JOUR
T1 - Airborne transmission of COVID-19 virus in enclosed spaces
T2 - An overview of research methods
AU - Zhao, Xingwang
AU - Liu, Sumei
AU - Yin, Yonggao
AU - Zhang, Tengfei
AU - Chen, Qingyan
N1 - Funding Information:
This study was partially supported by Jiangsu Planned Projects for Postdoctoral Research Funds through Grant No. 2021K069A, by the National Natural Science Foundation of China (NSFC) through Grant No. 52108084, and by the China Postdoctoral Science Foundation through Grant No. 2020M680886.
Publisher Copyright:
© 2022 John Wiley & Sons A/S. Published by John Wiley & Sons Ltd.
PY - 2022/6
Y1 - 2022/6
N2 - Since the outbreak of COVID-19 in December 2019, the severe acute respiratory syndrome coronavirus 2 (SARS CoV-2) has spread worldwide. This study summarized the transmission mechanisms of COVID-19 and their main influencing factors, such as airflow patterns, air temperature, relative humidity, and social distancing. The transmission characteristics in existing cases are providing more and more evidence that SARS CoV-2 can be transmitted through the air. This investigation reviewed probabilistic and deterministic research methods, such as the Wells–Riley equation, the dose-response model, the Monte-Carlo model, computational fluid dynamics (CFD) with the Eulerian method, CFD with the Lagrangian method, and the experimental approach, that have been used for studying the airborne transmission mechanism. The Wells–Riley equation and dose-response model are typically used for the assessment of the average infection risk. Only in combination with the Eulerian method or the Lagrangian method can these two methods obtain the spatial distribution of airborne particles' concentration and infection risk. In contrast with the Eulerian and Lagrangian methods, the Monte-Carlo model is suitable for studying the infection risk when the behavior of individuals is highly random. Although researchers tend to use numerical methods to study the airborne transmission mechanism of COVID-19, an experimental approach could often provide stronger evidence to prove the possibility of airborne transmission than a simple numerical model. All in all, the reviewed methods are helpful in the study of the airborne transmission mechanism of COVID-19 and epidemic prevention and control.
AB - Since the outbreak of COVID-19 in December 2019, the severe acute respiratory syndrome coronavirus 2 (SARS CoV-2) has spread worldwide. This study summarized the transmission mechanisms of COVID-19 and their main influencing factors, such as airflow patterns, air temperature, relative humidity, and social distancing. The transmission characteristics in existing cases are providing more and more evidence that SARS CoV-2 can be transmitted through the air. This investigation reviewed probabilistic and deterministic research methods, such as the Wells–Riley equation, the dose-response model, the Monte-Carlo model, computational fluid dynamics (CFD) with the Eulerian method, CFD with the Lagrangian method, and the experimental approach, that have been used for studying the airborne transmission mechanism. The Wells–Riley equation and dose-response model are typically used for the assessment of the average infection risk. Only in combination with the Eulerian method or the Lagrangian method can these two methods obtain the spatial distribution of airborne particles' concentration and infection risk. In contrast with the Eulerian and Lagrangian methods, the Monte-Carlo model is suitable for studying the infection risk when the behavior of individuals is highly random. Although researchers tend to use numerical methods to study the airborne transmission mechanism of COVID-19, an experimental approach could often provide stronger evidence to prove the possibility of airborne transmission than a simple numerical model. All in all, the reviewed methods are helpful in the study of the airborne transmission mechanism of COVID-19 and epidemic prevention and control.
KW - airborne transmission
KW - dose-response model
KW - Eulerian method
KW - experimental approach
KW - Lagrangian method
KW - Monte-Carlo model
KW - SARS CoV-2
KW - ventilation
KW - Wells–Riley equation
UR - http://www.scopus.com/inward/record.url?scp=85132820680&partnerID=8YFLogxK
U2 - 10.1111/ina.13056
DO - 10.1111/ina.13056
M3 - Review article
C2 - 35762235
AN - SCOPUS:85132820680
SN - 0905-6947
VL - 32
JO - Indoor Air
JF - Indoor Air
IS - 6
M1 - e13056
ER -