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Bayesian Analysis of Semiparametric Hidden Markov Models With Latent Variables

机译:具有潜在变量的半参数隐马尔可夫模型的贝叶斯分析

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摘要

In psychological, social, behavioral, and medical studies, hidden Markov models (HMMs) have been extensively applied to the simultaneous modeling of heterogeneous observation and hidden transition in the analysis of longitudinal data. However, the majority of the existing HMMs are developed in a parametric framework without latent variables. This study considers a novel semiparametric HMM, which comprises a semiparametric latent variable model to investigate the complex interrelationships among latent variables and a nonparametric transition model to examine the linear and nonlinear effects of potential predictors on hidden transition. The Bayesian P-splines approach and Markov chain Monte Carlo methods are developed to estimate the unknown, a Bayesian model comparison statistic, is employed to conduct model comparison. The empirical performance of the proposed methodology is evaluated through simulation studies. An application to a data set derived from the National Longitudinal Survey of Youth is presented.
机译:在心理,社会,行为和医学研究中,隐马尔可夫模型(HMM)已广泛应用于纵向数据分析中的异构观察和隐性转换的同时建模。但是,大多数现有的HMM是在没有潜在变量的参数框架中开发的。这项研究考虑了一种新型的半参数HMM,该模型包括一个用于研究潜在变量之间的复杂相互关系的半参数潜变量模型和一个用于检验潜在预测变量对隐藏过渡的线性和非线性影响的非参数过渡模型。提出了贝叶斯P样条方法和马尔可夫链蒙特卡罗方法来估计未知数,采用贝叶斯模型比较统计量进行模型比较。通过仿真研究评估了所提出方法的实证性能。提出了对来自国家青年纵向调查的数据集的应用。

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