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A Bayesian HMM with random effects and an unknown number of states for DNA copy number analysis

机译:一种贝叶斯HMM,具有随机效应和未知数量的状态,用于DNA拷贝数分析

摘要

Hidden Markov models (HMMs) have been shown to be a flexible tool for modelling complex biological processes. However, choosing the number of hidden states remains an open question and the inclusion of random effects also deserves more research, as it is a recent addition to the fixed-effect HMM in many application fields. We present a Bayesian mixed HMM with an unknown number of hidden states and fixed covariates. The model is fitted using reversible-jump Markov chain Monte Carlo, avoiding the need to select the number of hidden states. We show through simulations that the estimations produced are more precise than those from a fixed-effect HMM and illustrate its practical application to the analysis of DNA copy number data, a field where HMMs are widely used.
机译:隐马尔可夫模型(HMM)已被证明是建模复杂生物过程的灵活工具。然而,选择隐藏状态的数量仍然是一个悬而未决的问题,而且随机效应的包含也值得进一步研究,因为它是许多应用领域中对固定效应HMM的最新补充。我们提出了具有未知数量的隐藏状态和固定协变量的贝叶斯混合HMM。该模型使用可逆跳马尔可夫链蒙特卡罗进行拟合,从而无需选择隐藏状态数。我们通过仿真显示,所产生的估算值比固定效应HMM的估算值更为精确,并说明了其在DNA拷贝数数据分析中的实际应用,DNA拷贝数数据是HMM被广泛使用的领域。

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