Modelling the transmission of infectious diseases inside hospital bays: implications for COVID-19

被引:11
作者
Martos, David Moreno [1 ]
Parcell, Benjamin J. [2 ]
Eftimie, Raluca [1 ]
机构
[1] Univ Dundee, Math, Dundee DD1 4HN, Scotland
[2] Ninewells Hosp & Med Sch, NHS Tayside, Med Microbiol, Dundee, Scotland
关键词
COVID-19; nosocomial infections; hospital bay size; mathematical model; computational predictions; SARS-COV-2;
D O I
10.3934/mbe.2020410
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Healthcare associated transmission of viral infections is a major problem that has significant economic costs and can lead to loss of life. Infections with the highly contagious SARS-CoV-2 virus have been shown to have a high prevalence in hospitals around the world. The spread of this virus might be impacted by the density of patients inside hospital bays. To investigate this aspect, in this study we consider a mathematical modelling and computational approach to describe the spread of SARSCoV-2 among hospitalised patients. We focus on 4-bed bays and 6-bed bays, which are commonly used to accommodate various non-COVID-19 patients in many hospitals across the United Kingdom (UK). We investigate the spread of SARS-CoV-2 infections among patients in non-COVID bays, in the context of various scenarios: placing the initially-exposed individual in different beds, varying the recovery and incubation periods, having symptomatic vs. asymptomatic patients, removing infected individuals from these hospital bays once they are known to be infected, and the role of periodic testing of hospitalised patients. Our results show that 4-bed bays reduce the spread of SARS-CoV-2 compared to 6-bed bays. Moreover, we show that the position of a new (not infected) patient in specific beds in a 6-bed bay might also slow the spread of the disease. Finally, we propose that regular SARS-CoV2 testing of hospitalised patients would allow appropriate placement of infected patients in specific (COVID-only) hospital bays.
引用
收藏
页码:8084 / 8104
页数:21
相关论文
共 58 条
[1]   Nosocomial spread of viral disease [J].
Aitken, C ;
Jeffries, DJ .
CLINICAL MICROBIOLOGY REVIEWS, 2001, 14 (03) :528-+
[2]  
[Anonymous], 2020, COVID 19 CORONAVIRUS
[3]  
[Anonymous], 2020, LANCET
[4]  
[Anonymous], 2020, GUIDANCE ON THE USE OF EASEMENTS IN PURSUING ENERGY RESILIENCE
[5]   A simple model for COVID-19 [J].
Arino, Julien ;
Portet, Stephanie .
INFECTIOUS DISEASE MODELLING, 2020, 5 :309-315
[6]  
Berger D. W., 2020, SEIR INFECT DIS MODE, DOI 10.3386/w26901
[7]   Active Monitoring of Persons Exposed to Patients with Confirmed COVID-19-United States, January-February 2020 [J].
Burke, Rachel M. ;
Midgley, Claire M. ;
Dratch, Alissa ;
Fenstersheib, Marty ;
Haupt, Thomas E. ;
Holshue, Michelle ;
Ghinai, Isaac ;
Jarashow, M. Claire ;
Lo, Jennifer ;
McPherson, Tristan D. ;
Rudman, Sara ;
Scott, Sarah ;
Hall, Aron J. ;
Fry, Alicia M. ;
Rolfes, Melissa A. .
MMWR-MORBIDITY AND MORTALITY WEEKLY REPORT, 2020, 69 (09) :245-246
[8]   Nosocomial COVID-19 infection: examining the risk of mortality. The COPE-Nosocomial Study (COVID in Older PEople) [J].
Carter, B. ;
Collins, J. T. ;
Barlow-Pay, F. ;
Rickard, F. ;
Bruce, E. ;
Verduri, A. ;
Quinn, T. J. ;
Mitchell, E. ;
Price, A. ;
Vilches-Moraga, A. ;
Stechman, M. J. ;
Short, R. ;
Einarsson, A. ;
Braude, P. ;
Moug, S. ;
Myint, P. K. ;
Hewitt, J. ;
Pearce, L. ;
McCarthy, K. .
JOURNAL OF HOSPITAL INFECTION, 2020, 106 (02) :376-384
[9]   A mathematical model for simulating the phase-based transmissibility of a novel coronavirus [J].
Chen, Tian-Mu ;
Rui, Jia ;
Wang, Qiu-Peng ;
Zhao, Ze-Yu ;
Cui, Jing-An ;
Yin, Ling .
INFECTIOUS DISEASES OF POVERTY, 2020, 9 (01)
[10]  
Danon L., 2020, SPATIAL MODEL COVID, DOI DOI 10.1101/2020.02.12.20022566