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A mechanistic and data-driven reconstruction of the time-varying reproduction number: Application to the COVID-19 epidemic

机译:机械和数据驱动的时变再生号的重建:应用于Covid-19流行病的应用

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The effective reproduction number Reff is a critical epidemiological parameter that characterizes the transmissibility of a pathogen. However, this parameter is difficult to estimate in the presence of silent transmission and/or significant temporal variation in case reporting. This variation can occur due to the lack of timely or appropriate testing, public health interventions and/or changes in human behavior during an epidemic. This is exactly the situation we are confronted with during this COVID-19 pandemic. In this work, we propose to estimate Reff for the SARS-CoV-2 (the etiological agent of the COVID-19), based on a model of its propagation considering a time-varying transmission rate. This rate is modeled by a Brownian diffusion process embedded in a stochastic model. The model is then fitted by Bayesian inference (particle Markov Chain Monte Carlo method) using multiple well-documented hospital datasets from several regions in France and in Ireland. This mechanistic modeling framework enables us to reconstruct the temporal evolution of the transmission rate of the COVID-19 based only on the available data. Except for the specific model structure, it is non-specifically assumed that the transmission rate follows a basic stochastic process constrained by the observations. This approach allows us to follow both the course of the COVID-19 epidemic and the temporal evolution of its Reff(t). Besides, it allows to assess and to interpret the evolution of transmission with respect to the mitigation strategies implemented to control the epidemic waves in France and in Ireland. We can thus estimate a reduction of more than 80% for the first wave in all the studied regions but a smaller reduction for the second wave when the epidemic was less active, around 45% in France but just 20% in Ireland. For the third wave in Ireland the reduction was again significant (>70%).
机译:有效的再生数雷德是一种关键的流行病学参数,其表征病原体的传导性。然而,在存在静默传输和/或显着的时间变化的情况下,该参数难以估计。由于缺乏及时或适当的测试,公共卫生干预和/或人类行为在流行期间的变化,这种变化可能发生这种变化。这正是我们在这个Covid-19大流行期间面对的情况。在这项工作中,基于考虑时变速率的传播的模型,我们建议估计SARS-COV-2(Covid-19的病因 - 19)的雷德夫。该速率由嵌入在随机模型中的布朗扩散过程建模。然后,该模型由贝叶斯推理(粒子马尔可夫链Monte Carlo方法)使用来自法国和爱尔兰的多个地区的多个记录的医院数据集。该机制建模框架使我们只基于可用数据重建Covid-19的传输速率的时间演变。除特定模型结构外,不具体地假设传输速率遵循由观察结果约束的基本随机过程。这种方法使我们能够遵循Covid-19流行病的过程和其雷德(T)的时间演变。此外,它允许评估和解释相对于控制法国和爱尔兰的缓解策略的传播的演变。因此,我们可以估计在所有研究区域中的第一波减少超过80%,而是当流行病的活性较小时,第二波的减少较小,法国约为45%,但在爱尔兰仅为20%。对于爱尔兰的第三波,减少再次意义(> 70%)。

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