Optimal, near-optimal, and robust epidemic control
Top Cited Papers
Open Access
- 20 April 2021
- journal article
- research article
- Published by Springer Nature in Communications Physics
- Vol. 4 (1) , 1-8
Abstract
In the absence of drugs and vaccines, policymakers use non-pharmaceutical interventions such as social distancing to decrease rates of disease-causing contact, with the aim of reducing or delaying the epidemic peak. These measures carry social and economic costs, so societies may be unable to maintain them for more than a short period of time. Intervention policy design often relies on numerical simulations of epidemic models, but comparing policies and assessing their robustness demands clear principles that apply across strategies. Here we derive the theoretically optimal strategy for using a time-limited intervention to reduce the peak prevalence of a novel disease in the classic Susceptible-Infectious-Recovered epidemic model. We show that broad classes of easier-to-implement strategies can perform nearly as well as the theoretically optimal strategy. But neither the optimal strategy nor any of these near-optimal strategies is robust to implementation error: small errors in timing the intervention produce large increases in peak prevalence. Our results reveal fundamental principles of non-pharmaceutical disease control and expose their potential fragility. For robust control, an intervention must be strong, early, and ideally sustained.Keywords
Funding Information
- National Science Foundation (CCF 1917819)
This publication has 28 references indexed in Scilit:
- Novel Vaccine TechnologiesJAMA, 2018
- Nonpharmaceutical Interventions for Pandemic Influenza, National and Community MeasuresEmerging Infectious Diseases, 2012
- Effects of Heterogeneous and Clustered Contact Patterns on Infectious Disease DynamicsPLOS Computational Biology, 2011
- Mitigation Strategies for Pandemic Influenza A: Balancing Conflicting Policy ObjectivesPLOS Computational Biology, 2011
- Influenza: The Once and Future PandemicPublic Health Reports®, 2010
- Spread of infectious disease through clustered populationsJournal of The Royal Society Interface, 2009
- Matplotlib: A 2D Graphics EnvironmentComputing in Science & Engineering, 2007
- Final and peak epidemic sizes for SEIR models with quarantine and isolationMathematical Biosciences and Engineering, 2007
- Fruit bats as reservoirs of Ebola virusNature, 2005
- A contribution to the mathematical theory of epidemicsProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1927