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Challenges in control of COVID-19: short doubling time and long delay to effect of interventions.
Pellis, Lorenzo; Scarabel, Francesca; Stage, Helena B; Overton, Christopher E; Chappell, Lauren H K; Fearon, Elizabeth; Bennett, Emma; Lythgoe, Katrina A; House, Thomas A; Hall, Ian.
  • Pellis L; Department of Mathematics, The University of Manchester, Manchester, UK.
  • Scarabel F; Joint UNIversities Pandemic and Epidemiological Research, UK.
  • Stage HB; The Alan Turing Institute, London, UK.
  • Overton CE; Department of Mathematics, The University of Manchester, Manchester, UK.
  • Chappell LHK; Joint UNIversities Pandemic and Epidemiological Research, UK.
  • Fearon E; LIAM - Laboratory of Industrial and Applied Mathematics, Department of Mathematics and Statistics, York University, Toronto, Ontario, Canada.
  • Bennett E; CDLab - Computational Dynamics Laboratory, Department of Mathematics, Computer Science and Physics, University of Udine, Italy.
  • Lythgoe KA; Department of Mathematics, The University of Manchester, Manchester, UK.
  • House TA; Joint UNIversities Pandemic and Epidemiological Research, UK.
  • Hall I; Department of Mathematics, The University of Manchester, Manchester, UK.
Philos Trans R Soc Lond B Biol Sci ; 376(1829): 20200264, 2021 07 19.
Article in English | MEDLINE | ID: covidwho-1309684
ABSTRACT
Early assessments of the growth rate of COVID-19 were subject to significant uncertainty, as expected with limited data and difficulties in case ascertainment, but as cases were recorded in multiple countries, more robust inferences could be made. Using multiple countries, data streams and methods, we estimated that, when unconstrained, European COVID-19 confirmed cases doubled on average every 3 days (range 2.2-4.3 days) and Italian hospital and intensive care unit admissions every 2-3 days; values that are significantly lower than the 5-7 days dominating the early published literature. Furthermore, we showed that the impact of physical distancing interventions was typically not seen until at least 9 days after implementation, during which time confirmed cases could grow eightfold. We argue that such temporal patterns are more critical than precise estimates of the time-insensitive basic reproduction number R0 for initiating interventions, and that the combination of fast growth and long detection delays explains the struggle in countries' outbreak response better than large values of R0 alone. One year on from first reporting these results, reproduction numbers continue to dominate the media and public discourse, but robust estimates of unconstrained growth remain essential for planning worst-case scenarios, and detection delays are still key in informing the relaxation and re-implementation of interventions. This article is part of the theme issue 'Modelling that shaped the early COVID-19 pandemic response in the UK'.
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Full text: Available Collection: International databases Database: MEDLINE Main subject: Pandemics / COVID-19 / Models, Theoretical Type of study: Experimental Studies / Observational study Topics: Long Covid Limits: Humans Country/Region as subject: Europa Language: English Journal: Philos Trans R Soc Lond B Biol Sci Year: 2021 Document Type: Article Affiliation country: Rstb.2020.0264

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Full text: Available Collection: International databases Database: MEDLINE Main subject: Pandemics / COVID-19 / Models, Theoretical Type of study: Experimental Studies / Observational study Topics: Long Covid Limits: Humans Country/Region as subject: Europa Language: English Journal: Philos Trans R Soc Lond B Biol Sci Year: 2021 Document Type: Article Affiliation country: Rstb.2020.0264