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Probabilistic Modelling of COVID-19 Dynamic in the Context of Madagascar

机译:Covid-19动态在马达加斯加语境中的概率模型

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We propose a probabilistic approach to modelling the propagation of the coronavirus disease 2019 (COVID-19) in Madagascar, with all its specificities. With the strategy of the Malagasy state, which consists of isolating all suspected cases and hospitalized confirmed case, we get an epidemic model with seven compartments: susceptible (S), Exposed (E), Infected (I), Asymptomatic (A), Hospitalized (H), Cured (C) and Death (D). In addition to the classical deterministic models used in epidemiology, the stochastic model offers a natural representation of the evolution of the COVID-19 epidemic. We inferred the models with the official data provided by the COVID-19 Command Center (CCO) of Madagascar, between March and August 2020. The basic reproduction number R_() _(0) and the other parameters were estimated with a Bayesian approach. We developed an algorithm that allows having a temporal estimate of this number with confidence intervals. The estimated values are slightly lower than the international references. Generally, we were able to obtain a simple but effective model to describe the spread of the disease.
机译:我们提出了一种概率的方法来建立Madagascar冠状病毒疾病2019(Covid-19)的繁殖,其所有特异性。随着马达加斯州的策略,其中包括分离所有疑似病例和住院的确诊案例,我们得到了七个隔间的疫情:易感,暴露(e),感染(i),无症状(a),住院(h),治愈(c)和死亡(d)。除了流行病学中使用的经典确定性模型之外,随机模型还提供了Covid-19流行病的演变的自然代表性。我们将模型推断使用Madagascar的Covid-19指挥中心(CCO)提供的官方数据,于2020年3月至8月之间。基本再现号 r_() _(0)和其他参数估计贝叶斯方法。我们开发了一种允许具有置信区间的该数量的时间估计。估计值略低于国际参考文献。通常,我们能够获得一个简单但有效的模型来描述疾病的传播。

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