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Real-time forecasting of an epidemic using a discrete time stochastic model: a case study of pandemic influenza (H1N1-2009)

机译:使用离散时间随机模型实时预测流行病:以大流行性流感为例(H1N1-2009)

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Background Real-time forecasting of epidemics, especially those based on a likelihood-based approach, is understudied. This study aimed to develop a simple method that can be used for the real-time epidemic forecasting. Methods A discrete time stochastic model, accounting for demographic stochasticity and conditional measurement, was developed and applied as a case study to the weekly incidence of pandemic influenza (H1N1-2009) in Japan. By imposing a branching process approximation and by assuming the linear growth of cases within each reporting interval, the epidemic curve is predicted using only two parameters. The uncertainty bounds of the forecasts are computed using chains of conditional offspring distributions. Results The quality of the forecasts made before the epidemic peak appears largely to depend on obtaining valid parameter estimates. The forecasts of both weekly incidence and final epidemic size greatly improved at and after the epidemic peak with all the observed data points falling within the uncertainty bounds. Conclusions Real-time forecasting using the discrete time stochastic model with its simple computation of the uncertainty bounds was successful. Because of the simplistic model structure, the proposed model has the potential to additionally account for various types of heterogeneity, time-dependent transmission dynamics and epidemiological details. The impact of such complexities on forecasting should be explored when the data become available as part of the disease surveillance.
机译:背景技术对流行病的实时预测,尤其是对基于基于可能性的方法的流行病的实时预测,被研究不足。这项研究旨在开发一种可用于实时流行病预测的简单方法。方法建立了考虑人口统计随机性和条件测量的离散时间随机模型,并将其作为日本大流行性流感的每周发病率(H1N1-2009)的案例研究。通过施加分支过程的近似值并假设每个报告间隔内病例的线性增长,仅使用两个参数即可预测流行曲线。预测的不确定性范围是使用条件后代分布链来计算的。结果在流行病高峰之前做出的预测质量在很大程度上取决于获得有效的参数估计值。在流行高峰时期和之后,对每周发病率和最终流行病规模的预测都大大提高了,所有观察到的数据点都在不确定范围之内。结论使用离散时间随机模型及其不确定性范围的简单计算,成功进行了实时预测。由于模型结构简单,所提出的模型有可能额外考虑各种类型的异质性,随时间变化的传播动力学和流行病学细节。当数据成为疾病监测的一部分时,应探讨这种复杂性对预测的影响。

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