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1.
Epidemics ; 35: 100459, 2021 06.
Article in English | MEDLINE | ID: covidwho-1235890

ABSTRACT

SARS-CoV-2 virus has spread over the world rapidly creating one of the largest pandemics ever. The absence of immunity, presymptomatic transmission, and the relatively high level of virulence of the COVID-19 infection led to a massive flow of patients in intensive care units (ICU). This unprecedented situation calls for rapid and accurate mathematical models to best inform public health policies. We develop an original parsimonious discrete-time model that accounts for the effect of the age of infection on the natural history of the disease. Analysing the ongoing COVID-19 in France as a test case, through the publicly available time series of nationwide hospital mortality and ICU activity, we estimate the value of the key epidemiological parameters and the impact of lock-down implementation delay. This work shows that including memory-effects in the modelling of COVID-19 spreading greatly improves the accuracy of the fit to the epidemiological data. We estimate that the epidemic wave in France started on Jan 20 [Jan 12, Jan 28] (95% likelihood interval) with a reproduction number initially equal to 2.99 [2.59, 3.39], which was reduced by the national lock-down started on Mar 17 to 24 [21, 27] of its value. We also estimate that the implementation of the latter a week earlier or later would have lead to a difference of about respectively -13k and +50k hospital deaths by the end of lock-down. The present parsimonious discrete-time framework constitutes a useful tool for now- and forecasting simultaneously community incidence and ICU capacity strain.


Subject(s)
COVID-19/epidemiology , COVID-19/transmission , Basic Reproduction Number , COVID-19/prevention & control , Communicable Disease Control , Epidemiological Monitoring , Forecasting , France/epidemiology , Hospital Mortality , Humans , Incidence , Intensive Care Units , Models, Theoretical , SARS-CoV-2
2.
PLoS Comput Biol ; 17(3): e1008776, 2021 03.
Article in English | MEDLINE | ID: covidwho-1117465

ABSTRACT

In an epidemic, individuals can widely differ in the way they spread the infection depending on their age or on the number of days they have been infected for. In the absence of pharmaceutical interventions such as a vaccine or treatment, non-pharmaceutical interventions (e.g. physical or social distancing) are essential to mitigate the pandemic. We develop an original approach to identify the optimal age-stratified control strategy to implement as a function of the time since the onset of the epidemic. This is based on a model with a double continuous structure in terms of host age and time since infection. By applying optimal control theory to this model, we identify a solution that minimizes deaths and costs associated with the implementation of the control strategy itself. We also implement this strategy for three countries with contrasted age distributions (Burkina-Faso, France, and Vietnam). Overall, the optimal strategy varies throughout the epidemic, with a more intense control early on, and depending on host age, with a stronger control for the older population, except in the scenario where the cost associated with the control is low. In the latter scenario, we find strong differences across countries because the control extends to the younger population for France and Vietnam 2 to 3 months after the onset of the epidemic, but not for Burkina Faso. Finally, we show that the optimal control strategy strongly outperforms a constant uniform control exerted over the whole population or over its younger fraction. This improved understanding of the effect of age-based control interventions opens new perspectives for the field, especially for age-based contact tracing.


Subject(s)
COVID-19/epidemiology , COVID-19/prevention & control , Models, Biological , Pandemics/prevention & control , SARS-CoV-2 , Adolescent , Adult , Age Distribution , Aged , Aged, 80 and over , Basic Reproduction Number/statistics & numerical data , Burkina Faso/epidemiology , COVID-19/transmission , Child , Child, Preschool , Communicable Disease Control/methods , Communicable Disease Control/statistics & numerical data , Computational Biology , Contact Tracing/methods , Contact Tracing/statistics & numerical data , Female , France/epidemiology , Humans , Infant , Infant, Newborn , Male , Mathematical Concepts , Middle Aged , Models, Statistical , Pandemics/statistics & numerical data , Physical Distancing , Vietnam/epidemiology , Young Adult
3.
Rev Francoph Lab ; 2020(526): 63-69, 2020 Nov.
Article in French | MEDLINE | ID: covidwho-915756

ABSTRACT

During the COVID-19 pandemic, the field of mathematical epidemiology experienced an exceptional production and media coverage of its work. Even though data and knowledge on the emerging disease were patchy, a wide variety of models were developed and applied in unprecedented timeframes, with the aim of estimating the reproduction number, the starting date of the epidemic or the cumulative incidence, but also to explore different scenarios of non-pharmaceutical interventions. Their results have made a major contribution to epidemiological surveillance and informed public health policy decisions.

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