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Latent time-varying factors in longitudinal analysis: a linear mixed hidden Markov model for heart rates

机译:纵向分析中潜在的时变因子:心率下的线性混合隐马尔可夫模型

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摘要

Longitudinal data are often segmented by unobserved time-varying factors, which introduce latent heterogeneity at the observation level, in addition to heterogeneity across subjects. We account for this latent structure by a linear mixed hidden Markov model. It integrates subject-specific random effects and Markovian sequences of time-varying effects in the linear predictor. We propose an expectation-maximization algorithm for maximum likelihood estimation, based on data augmentation. It reduces to the iterative maximization of the expected value of a complete likelihood function, derived from an augmented dataset with case weights, alternated with weights updating. In a case study of the Survey on Stress Aging and Health in Russia, the model is exploited to estimate the influence of the observed covariates under unobserved time-varying factors, which affect the cardiovascular activity of each subject during the observation period.
机译:纵向数据通常由未观察的时变因子分段,其在观察水平下引入潜在的异质性,除了跨对象的异质性之外。 我们通过线性混合隐马尔可夫模型来解释这种潜在结构。 它在线性预测器中整合了主题特定的随机效应和马尔可夫序列的时变效应。 我们提出了一种期望 - 基于数据增强的最大似然估计的最大化算法。 它减少了完整似然函数的预期值的迭代最大化,从带有病例权重的增强数据集派生,与权重更新交替。 在俄罗斯压力老化和健康调查的情况下,该模型被利用来估计观察到的时变因子下观察到的协变量的影响,这影响了在观察期间每个受试者的心血管活动。

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