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RECURRENT EPIDEMIC MODELING USING MCMC METHODS

机译:使用MCMC方法进行复发流行性建模

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摘要

We present the SIS epidemic model as a Binary Markov Process and employed Markov chain Monte Carlo (MCMC) techniques to obtain model parameters; the rate of infection and the clearance rate for recurrent infectious diseases. The model explicitly consists of an overall carriage transmission within the community at individual level. The joint posterior of the model parameters and the augmented data is explored by using Reversible Jump Markov chain Monte Carlo (RJMCMC) method. Further, we have discusseda few methods to understand the underlying mechanism that influences the spread of disease and predicting disease transmission through threshold parameters such as the Basic and Effective Reproduction Number. To locate the Optimum Vaccination Coverage,different levels of vaccination are considered. We have demonstrated this model for Pertussis (a whooping cough) disease by generating a small data set. From simulated data we found, the Critical Vaccination Coverage (Herd Immunity) as 88% with credibleinterval (CrI) ranges from 84% to 90%, whereas the study on Optimum Vaccination Coverage support 78.8% coverage is ample for disease control. Clearly, these results evince the efficiency of the model.
机译:我们将SIS流行病模型作为二元马尔可夫进程,采用马尔可夫链蒙特卡罗(MCMC)技术来获得模型参数;复发性传染病的感染率和许可率。该模型明确地包括在个人级别的社区内的整体托架传输。通过使用可逆跳转马尔可夫链蒙特卡罗(RJMCMC)方法,探索了模型参数和增强数据的关节后面。此外,我们已经讨论了几种方法,以了解影响疾病传播和通过阈值参数的诸如基本和有效再现数的阈值传播的潜在机制。为了定位最佳疫苗接种覆盖率,考虑不同水平的疫苗接种。我们已经通过生成小数据集来展示了这种模型用于百日咳(呼吸咳嗽)疾病。根据我们发现的模拟数据,临界疫苗接种覆盖率(畜群免疫)为88%,可信Interval(CRI)范围为84%至90%,而最佳疫苗接种覆盖率的研究支持78.8%覆盖率为疾病控制充足。显然,这些结果估计了模型的效率。

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