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Bayesian inference of hospital-acquired infectious diseases and control measures given imperfect surveillance data

机译:在监测数据不完善的情况下对医院获得性传染病的贝叶斯推断和控制措施

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This paper describes a stochastic epidemic model developed to infer transmission rates of asymptomatic communicable pathogens within a hospital ward. Inference is complicated by partial observation of the epidemic process and dependencies within the data. The epidemic process of nosocomial communicable pathogens can be partially observed by routine swabs testing for the presence of the pathogen. False-negative swab results must be accounted for and make it difficult to ascertain the number of patients who were colonized. Reversible jump Markov chain Monte Carlo methods are used within a Bayesian framework to make inferences about the colonization rates and unknown colonization times. The methods are applied to routinely collected data concerning methicillin-resistant Staphylococcus Aureus in an intensive care unit to estimate the effectiveness of isolation on reducing transmission of the bacterium.
机译:本文介绍了一种随机流行病模型,用于推断医院病房中无症状的可传播病原体的传播率。通过部分观察流行过程和数据中的依存关系,使推理变得复杂。可以通过常规拭子检测病原体的存在来部分观察医院内可传播病原体的流行过程。假阴性拭子结果必须考虑在内,并且难以确定定植的患者数量。在贝叶斯框架内使用可逆跳跃马尔可夫链蒙特卡罗方法来推断定殖率和未知定殖时间。将该方法应用于重症监护病房常规收集的耐甲氧西林金黄色葡萄球菌的数据,以评估分离对减少细菌传播的有效性。

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