4.6 Article

Reopening California: Seeking robust, non-dominated COVID-19 exit strategies

Journal

PLOS ONE
Volume 16, Issue 10, Pages -

Publisher

PUBLIC LIBRARY SCIENCE
DOI: 10.1371/journal.pone.0259166

Keywords

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Funding

  1. Surgo Foundation UK Limited
  2. Anne and James Rothenberg Dissertation Award
  3. National Institute of Allergies and Infectious Diseases [R01AI118705]
  4. RAND Pardee Center
  5. U.S. Department of Energy, Office of Science [DEAC02-06CH11357]

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This study uses the Robust Decision Making approach to test 78 alternative reopening strategies, revealing that seemingly sensible plans can lead to unnecessary COVID-19 deaths and intervention days under uncertainty. Strategies with time-varying reopening thresholds might be more effective than those with fixed case thresholds. This approach is particularly relevant for areas with slower vaccination roll-out and can be applied to other public health policy problems requiring robust decisions in the face of uncertainty.
The COVID-19 pandemic required significant public health interventions from local governments. Although nonpharmaceutical interventions often were implemented as decision rules, few studies evaluated the robustness of those reopening plans under a wide range of uncertainties. This paper uses the Robust Decision Making approach to stress-test 78 alternative reopening strategies, using California as an example. This study uniquely considers a wide range of uncertainties and demonstrates that seemingly sensible reopening plans can lead to both unnecessary COVID-19 deaths and days of interventions. We find that plans using fixed COVID-19 case thresholds might be less effective than strategies with time-varying reopening thresholds. While we use California as an example, our results are particularly relevant for jurisdictions where vaccination roll-out has been slower. The approach used in this paper could also prove useful for other public health policy problems in which policymakers need to make robust decisions in the face of deep uncertainty.

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