Monitoring COVID-19 contagion growth
CAMPMAS, Alexandra
Laboratoire d'analyse et de recherche en économie et finance internationales [Larefi]
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Laboratoire d'analyse et de recherche en économie et finance internationales [Larefi]
CAMPMAS, Alexandra
Laboratoire d'analyse et de recherche en économie et finance internationales [Larefi]
< Réduire
Laboratoire d'analyse et de recherche en économie et finance internationales [Larefi]
Langue
EN
Article de revue
Ce document a été publié dans
Statistics in Medicine. 2021, vol. 40, n° 18, p. 4150-4160
Résumé en anglais
We present a statistical model that can be employed to monitor the time evolution of the COVID-19 contagion curve and the associated reproduction rate. The model is a Poisson autoregression of the daily new observed cases ...Lire la suite >
We present a statistical model that can be employed to monitor the time evolution of the COVID-19 contagion curve and the associated reproduction rate. The model is a Poisson autoregression of the daily new observed cases and dynamically adapt its estimates to explain the evolution of contagion in terms of a short-term and long-term dependence of case counts, allowing for a comparative evaluation of health policy measures. We have applied the model to 2020 data from the countries most hit by the virus. Our empirical findings show that the proposed model describes the evolution of contagion dynamics and determines whether contagion growth can be affected by health policies. Based on our findings, we can draw two health policy conclusions that can be useful for all countries in the world. First, policy measures aimed at reducing contagion are very useful when contagion is at its peak to reduce the reproduction rate. Second, the contagion curve should be accurately monitored over time to apply policy measures that are cost-effective. © 2021 The Authors. Statistics in Medicine published by John Wiley & Sons Ltd.< Réduire
Mots clés en anglais
Humans
Models
Covid-19
Human
Sars-Cov-2
Health Care Policy
Health Policy
Statistical
Statistical Model