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一种结合活动客观测量和自我报告睡眠主观测量的隐马尔可夫建模方法,用于估计睡眠-觉醒周期。

A hidden Markov modeling approach combining objective measure of activity and subjective measure of self-reported sleep to estimate the sleep-wake cycle.

作者信息

Ogbagaber Semhar B, Cui Yifan, Li Kaigang, Iannotti Ronald J, Albert Paul S

机构信息

Bristol Myers Squibb, Lawrenceville, NJ, USA.

Center for Data Science, Zhejiang University, Hangzhou, People's Republic of China.

出版信息

J Appl Stat. 2022 Dec 1;51(2):370-387. doi: 10.1080/02664763.2022.2151576. eCollection 2024.

Abstract

Characterizing the sleep-wake cycle in adolescents is an important prerequisite to better understand the association of abnormal sleep patterns with subsequent clinical and behavioral outcomes. The aim of this research was to develop hidden Markov models (HMM) that incorporate both objective (actigraphy) and subjective (sleep log) measures to estimate the sleep-wake cycle using data from the NEXT longitudinal study, a large population-based cohort study. The model was estimated with a negative binomial distribution for the activity counts (1-minute epochs) to account for overdispersion relative to a Poisson process. Furthermore, self-reported measures were dichotomized (for each one-minute interval) and subject to misclassification. We assumed that the unobserved sleep-wake cycle follows a two-state Markov chain with transitional probabilities varying according to a circadian rhythm. Maximum-likelihood estimation using a backward-forward algorithm was applied to fit the longitudinal data on a subject by subject basis. The algorithm was used to reconstruct the sleep-wake cycle from sequences of self-reported sleep and activity data. Furthermore, we conduct simulations to examine the properties of this approach under different observational patterns including both complete and partially observed measurements on each individual.

摘要

描述青少年的睡眠-觉醒周期是更好地理解异常睡眠模式与后续临床和行为结果之间关联的重要前提。本研究的目的是开发隐马尔可夫模型(HMM),该模型结合客观(活动记录仪)和主观(睡眠日志)测量方法,利用来自NEXT纵向研究(一项基于大样本人群的队列研究)的数据来估计睡眠-觉醒周期。该模型使用负二项分布对活动计数(1分钟时间段)进行估计,以解决相对于泊松过程的过度离散问题。此外,自我报告的测量结果被二分法分类(针对每个1分钟间隔),并且存在错误分类。我们假设未观察到的睡眠-觉醒周期遵循一个两状态马尔可夫链,其转移概率根据昼夜节律而变化。使用前向-后向算法的最大似然估计被应用于逐个拟合受试者的纵向数据。该算法用于从自我报告的睡眠和活动数据序列中重建睡眠-觉醒周期。此外,我们进行模拟,以检验该方法在不同观察模式下的特性,包括对每个个体的完全观察和部分观察测量。

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