We develop a mathematical model to estimate the effect of New Zealand’s vaccine rollout on the potential spread and health impacts of COVID-19. The main purpose of this study is to provide a basis for policy advice on border restrictions and control measures in response to outbreaks that may occur during the vaccination roll-out. The model can be used to estimate the theoretical population immunity threshold, which represents a point in the vaccine rollout at which border restrictions and other controls could be removed and only small, occasional outbreaks would take place. We find that, with a basic reproduction number of 6, approximately representing the Delta variant of SARS-CoV-2, and under baseline vaccine effectiveness assumptions, reaching the population immunity threshold would require close to 100% of the total population to be vaccinated. Since this coverage is not likely to be achievable in practice, relaxing controls completely would risk serious health impacts. However, the higher vaccine coverage is, the more collective protection the population has against adverse health outcomes from COVID-19, and the easier it will become to control outbreaks. There remains considerable uncertainty in model outputs, in part because of the potential for the evolution of new variants. If new variants arise that are more transmissible or vaccine resistant, an increase in vaccine coverage will be needed to provide the same level of protection.
【저자키워드】 Infectious diseases, Applied mathematics, 【초록키워드】 COVID-19, Evolution, SARS-CoV-2, Vaccine, vaccination, variant, risk, outcome, delta variant, variants, Spread, Outbreaks, Coverage, Health, mathematical model, outbreak, Impact, Effectiveness, Control, basic reproduction number, population immunity, threshold, measure, total population, impacts, develop, can be used, occur, increase in, representing, the vaccine, mathematical, New, baseline, 【제목키워드】 COVID-19 vaccination, New,