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Estimation of infection and recovery rates for highly polymorphic parasites when detectability is imperfect, using hidden Markov models.

机译:使用隐马尔可夫模型估算可检测性不完善时高度多态性寄生虫的感染率和恢复率。

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摘要

A Bayesian hierarchical model is proposed for estimating parasitic infection dynamics for highly polymorphic parasites when detectability of the parasite using standard tests is imperfect. The parasite dynamics are modelled as a non-homogeneous hidden two-state Markov process, where the observed process is the detection or failure to detect a parasitic genotype. This is assumed to be conditionally independent given the hidden process, that is, the underlying true presence of the parasite, which evolves according to a first-order Markov chain. The model allows the transition probabilities of the hidden states as well as the detectability parameter of the test to depend on a number of covariates. Full Bayesian inference is implemented using Markov chain Monte Carlo simulation. The model is applied to a panel data set of malaria genotype data from a randomized controlled trial of bed nets in Tanzanian children aged 6-30 months, with the age of the host and bed net use as covariates. This analysis confirmed that the duration of infections with parasites belonging to the MSP-2 FC27 allelic family increased with age.
机译:提出了一种贝叶斯分层模型,用于在使用标准测试无法检测到寄生虫时估计高度多态性寄生虫的寄生虫感染动态。寄生虫动力学建模为非均质的隐藏二态马尔可夫过程,其中观察到的过程是检测或无法检测到寄生基因型。在给定隐藏过程的前提下,假定这是条件独立的,也就是说,寄生虫的潜在真实存在会根据一阶马尔可夫链演化。该模型允许隐藏状态的转移概率以及测试的可检测性参数取决于多个协变量。使用马尔可夫链蒙特卡洛模拟实现完全贝叶斯推理。该模型被应用于来自疟疾基因型数据的一组面板数据集,该数据来自于6-30个月的坦桑尼亚儿童床网的随机对照试验,宿主的年龄和床网的使用为协变量。该分析证实,属于MSP-2 FC27等位基因家族的寄生虫感染的持续时间随年龄增长而增加。

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