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Bayesian Inference for Contact Networks Given Epidemic Data

机译:给定流行病数据的联系网络的贝叶斯推断

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In this article, we estimate the parameters of a simple random network and a stochastic epidemic on that network using data consisting of recovery times of infected hosts. The SEIR epidemic model we fit has exponentially distributed transmission times with Gamma distributed exposed and infectious periods on a network where every edge exists with the same probability, independent of other edges. We employ a Bayesian framework and Markov chain Monte Carlo (MCMC) integration to make estimates of the joint posterior distribution of the model parameters. We discuss the accuracy of the parameter estimates under various prior assumptions and show that it is possible in many scientifically interesting cases to accurately recover the parameters. We demonstrate our approach by studying a measles outbreak in Hagelloch, Germany, in 1861 consisting of 188 affected individuals. We provide an R package to carry out these analyses, which is available publicly on the Comprehensive R Archive Network.
机译:在本文中,我们使用由受感染主机的恢复时间组成的数据估算简单随机网络的参数以及该网络上的随机流行病。我们拟合的SEIR流行病模型的传播时间呈指数分布,Gamma分布在网络上的暴露期和传染期,网络中的每个边缘均以相同的概率存在,而与其他边缘无关。我们采用贝叶斯框架和马尔可夫链蒙特卡洛(MCMC)集成来估计模型参数的联合后验分布。我们讨论了在各种先前假设下参数估计的准确性,并表明在许多科学有趣的情况下有可能准确地恢复参数。我们通过研究1861年在德国哈格洛赫的麻疹暴发(包括188名受感染者)来证明我们的方法。我们提供了进行这些分析的R包,可以在综合R存档网络上公开获得。

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