| Literature DB >> 35072146 |
Zhanwei Du1,2,3, Lin Wang4, Yuan Bai1,2, Xutong Wang3, Abhishek Pandey5, Meagan C Fitzpatrick5,6, Matteo Chinazzi7, Ana Pastore Y Piontti7, Nathaniel Hupert8, Michael Lachmann9, Alessandro Vespignani7, Alison P Galvani5, Benjamin J Cowling1,2, Lauren Ancel Meyers3,9.
Abstract
BACKGROUND: As SARS-CoV-2 vaccines are administered worldwide, the COVID-19 pandemic continues to exact significant human and economic costs. Mass testing of unvaccinated individuals followed by isolation of positive cases can substantially mitigate risks and be tailored to local epidemiological conditions to ensure cost effectiveness.Entities:
Keywords: COVID-19; Cost-effectiveness; Modelling; SARS-CoV-2; Testing; Vaccination
Year: 2022 PMID: 35072146 PMCID: PMC8759769 DOI: 10.1016/j.lana.2021.100182
Source DB: PubMed Journal: Lancet Reg Health Am ISSN: 2667-193X
Figure 1Schematic of the individual-based mathematical model of COVID-19 transmission, vaccination, and testing. Following infection, susceptible individuals (S) enter an exposed state (E), where they are not yet infectious or symptomatic. A fraction of cases then progress to a moderately-infectious asymptomatic state (A). The remaining progress first to a moderately-infectious pre-symptomatic state (P) before becoming highly infectious and symptomatic (Y). A fraction of symptomatic cases will be hospitalized (H), and a subset of those will die (D). Eventually, asymptomatic and symptomatic individuals recover (R) and remain protected from future infection for the duration of the simulation. To model proactive testing, we assume that individuals are tested at a specified frequency, ranging from daily to monthly, according to an evenly staggered testing schedule, regardless of their disease state. Upon receiving a positive test result, cases are isolated and their household contacts are quarantined for a specified period of time (indicated by the superscript i). Vaccinated individuals progress to a one dose (V1) followed by a two dose state (V2), where the assumed level of protection is based on recent estimates for vaccine efficacy.
Figure 2Adaptive strategies for proactive testing under a range of COVID-19 transmission scenarios during a mass vaccination campaign, assuming a willingness to pay per YLL averted of $100,000 and cost per test of $10. Estimated cumulative incidence of COVID-19 across testing strategies assuming effective reproduction numbers of (a) 1.2 and (b) 2.5. Colored lines indicate a consistent frequency of testing, with yellow, green, blue and purple corresponding to no testing, monthly testing, weekly testing and daily testing, respectively. The black curve corresponds to an adaptive strategy, with the changing frequency of testing indicated at the top of each graph. (c) Optimal testing strategies for initial reproduction numbers () ranging from 1.1 to 3.0 (columns in lower table) and probability that the given strategies are optimal (upper graph). For each reproduction number (column) and partial immunity decile (row), the cell color indicates the testing frequency that is expected to maximize the net monetary benefit (NMB). All vaccinated and previously infected individuals count towards the percent partial immune. Additional statistics are provided in Table S6 and Table S9.
Figure 3Estimated costs of optimal testing strategies during rollout of a vaccine and YLL averted, under five transmission scenarios with effective reproduction numbers ranging from 1.2 to 2.5. Each point corresponds to one of 100 stochastic simulations for the optimal testing strategy for each R, under parameters given in Table S1. Costs include the incremental monetary costs of administering tests, salary lost during isolation following a positive test result, and costs associated with COVID-19 hospitalizations; YLL averted considers morbidity and mortality due to COVID-19 disease. The costs and YLL averted are all scaled assuming a US population of 328.2 million, as estimated in 2019.