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Modeling scenarios for mitigating outbreaks in congregate settings

The explosive outbreaks of COVID-19 seen in congregate settings such as prisons and nursing homes, has highlighted a critical need for effective outbreak prevention and mitigation strategies for these settings. Here we consider how different types of control interventions impact the expected number...

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Autores principales: Blumberg, Seth, Lu, Phoebe, Kwan, Ada T., Hoover, Christopher M., Lloyd-Smith, James O., Sears, David, Bertozzi, Stefano M., Worden, Lee
Formato: Online Artículo Texto
Lenguaje:English
Publicado: Public Library of Science 2022
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9342784/
https://www.ncbi.nlm.nih.gov/pubmed/35857774
http://dx.doi.org/10.1371/journal.pcbi.1010308
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author Blumberg, Seth
Lu, Phoebe
Kwan, Ada T.
Hoover, Christopher M.
Lloyd-Smith, James O.
Sears, David
Bertozzi, Stefano M.
Worden, Lee
author_facet Blumberg, Seth
Lu, Phoebe
Kwan, Ada T.
Hoover, Christopher M.
Lloyd-Smith, James O.
Sears, David
Bertozzi, Stefano M.
Worden, Lee
author_sort Blumberg, Seth
collection PubMed
description The explosive outbreaks of COVID-19 seen in congregate settings such as prisons and nursing homes, has highlighted a critical need for effective outbreak prevention and mitigation strategies for these settings. Here we consider how different types of control interventions impact the expected number of symptomatic infections due to outbreaks. Introduction of disease into the resident population from the community is modeled as a stochastic point process coupled to a branching process, while spread between residents is modeled via a deterministic compartmental model that accounts for depletion of susceptible individuals. Control is modeled as a proportional decrease in the number of susceptible residents, the reproduction number, and/or the proportion of symptomatic infections. This permits a range of assumptions about the density dependence of transmission and modes of protection by vaccination, depopulation and other types of control. We find that vaccination or depopulation can have a greater than linear effect on the expected number of cases. For example, assuming a reproduction number of 3.0 with density-dependent transmission, we find that preemptively reducing the size of the susceptible population by 20% reduced overall disease burden by 47%. In some circumstances, it may be possible to reduce the risk and burden of disease outbreaks by optimizing the way a group of residents are apportioned into distinct residential units. The optimal apportionment may be different depending on whether the goal is to reduce the probability of an outbreak occurring, or the expected number of cases from outbreak dynamics. In other circumstances there may be an opportunity to implement reactive disease control measures in which the number of susceptible individuals is rapidly reduced once an outbreak has been detected to occur. Reactive control is most effective when the reproduction number is not too high, and there is minimal delay in implementing control. We highlight the California state prison system as an example for how these findings provide a quantitative framework for understanding disease transmission in congregate settings. Our approach and accompanying interactive website (https://phoebelu.shinyapps.io/DepopulationModels/) provides a quantitative framework to evaluate the potential impact of policy decisions governing infection control in outbreak settings.
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spelling pubmed-93427842022-08-02 Modeling scenarios for mitigating outbreaks in congregate settings Blumberg, Seth Lu, Phoebe Kwan, Ada T. Hoover, Christopher M. Lloyd-Smith, James O. Sears, David Bertozzi, Stefano M. Worden, Lee PLoS Comput Biol Research Article The explosive outbreaks of COVID-19 seen in congregate settings such as prisons and nursing homes, has highlighted a critical need for effective outbreak prevention and mitigation strategies for these settings. Here we consider how different types of control interventions impact the expected number of symptomatic infections due to outbreaks. Introduction of disease into the resident population from the community is modeled as a stochastic point process coupled to a branching process, while spread between residents is modeled via a deterministic compartmental model that accounts for depletion of susceptible individuals. Control is modeled as a proportional decrease in the number of susceptible residents, the reproduction number, and/or the proportion of symptomatic infections. This permits a range of assumptions about the density dependence of transmission and modes of protection by vaccination, depopulation and other types of control. We find that vaccination or depopulation can have a greater than linear effect on the expected number of cases. For example, assuming a reproduction number of 3.0 with density-dependent transmission, we find that preemptively reducing the size of the susceptible population by 20% reduced overall disease burden by 47%. In some circumstances, it may be possible to reduce the risk and burden of disease outbreaks by optimizing the way a group of residents are apportioned into distinct residential units. The optimal apportionment may be different depending on whether the goal is to reduce the probability of an outbreak occurring, or the expected number of cases from outbreak dynamics. In other circumstances there may be an opportunity to implement reactive disease control measures in which the number of susceptible individuals is rapidly reduced once an outbreak has been detected to occur. Reactive control is most effective when the reproduction number is not too high, and there is minimal delay in implementing control. We highlight the California state prison system as an example for how these findings provide a quantitative framework for understanding disease transmission in congregate settings. Our approach and accompanying interactive website (https://phoebelu.shinyapps.io/DepopulationModels/) provides a quantitative framework to evaluate the potential impact of policy decisions governing infection control in outbreak settings. Public Library of Science 2022-07-20 /pmc/articles/PMC9342784/ /pubmed/35857774 http://dx.doi.org/10.1371/journal.pcbi.1010308 Text en © 2022 Blumberg et al https://creativecommons.org/licenses/by/4.0/This is an open access article distributed under the terms of the Creative Commons Attribution License (https://creativecommons.org/licenses/by/4.0/) , which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
spellingShingle Research Article
Blumberg, Seth
Lu, Phoebe
Kwan, Ada T.
Hoover, Christopher M.
Lloyd-Smith, James O.
Sears, David
Bertozzi, Stefano M.
Worden, Lee
Modeling scenarios for mitigating outbreaks in congregate settings
title Modeling scenarios for mitigating outbreaks in congregate settings
title_full Modeling scenarios for mitigating outbreaks in congregate settings
title_fullStr Modeling scenarios for mitigating outbreaks in congregate settings
title_full_unstemmed Modeling scenarios for mitigating outbreaks in congregate settings
title_short Modeling scenarios for mitigating outbreaks in congregate settings
title_sort modeling scenarios for mitigating outbreaks in congregate settings
topic Research Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC9342784/
https://www.ncbi.nlm.nih.gov/pubmed/35857774
http://dx.doi.org/10.1371/journal.pcbi.1010308
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