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A probabilistic estimation of the basic reproduction number: A case of control strategy of pneumonia

机译:基本繁殖数的概率估计:以肺炎控制策略为例

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Deterministic models have been used in the past to understand the epidemiology of infectious diseases, most importantly to estimate the basic reproduction number, R_o by using disease parameters. However, the approach overlooks variation on the disease parameter(s) which are function of R_o and can introduce random effect on R_o. In this paper, we estimate the R_o as a random variable by first developing and analyzing a deterministic model for transmission patterns of pneumonia, and then compute the probability distribution of R_o using Monte Carlo Markov Chain (MCMC) simulation approach. A detailed analysis of the simulated transmission data, leads to probability distribution of R_o as opposed to a single value in the convectional deterministic modeling approach. Results indicate that there is sufficient information generated when uncertainty is considered in the computation of R_o and can be used to describe the effect of parameter change in deterministic models.
机译:过去已使用确定性模型来了解传染病的流行病学,最重要的是通过使用疾病参数来估计基本繁殖数R_o。然而,该方法忽略了作为R_o的函数的疾病参数的变化,并且可以对R_o引入随机影响。在本文中,我们首先通过建立和分析肺炎传播模式的确定性模型来估计R_o作为随机变量,然后使用蒙特卡洛马尔可夫链(MCMC)模拟方法计算R_o的概率分布。对流传输确定性模型方法对模拟传输数据的详细分析导致R_o的概率分布,而不是单个值。结果表明,在R_o的计算中考虑不确定性时,会生成足够的信息,并且可用于描述确定性模型中参数更改的影响。

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