A Persistent Homology Approach to Heart Rate Variability Analysis With an Application to Sleep-Wake Classification

被引:26
|
作者
Chung, Yu-Min [1 ]
Hu, Chuan-Shen [2 ]
Lo, Yu-Lun [3 ]
Wu, Hau-Tieng [4 ,5 ,6 ]
机构
[1] Univ North Carolina Greensboro, Dept Math & Stat, Greensboro, NC 27412 USA
[2] Natl Taiwan Normal Univ, Dept Math, Taipei, Taiwan
[3] Chang Gung Univ, Sch Med, Chang Gung Mem Hosp, Dept Thorac Med, Taipei, Taiwan
[4] Duke Univ, Dept Math, Durham, NC 27706 USA
[5] Duke Univ, Dept Stat Sci, Durham, NC 27706 USA
[6] Natl Ctr Theoret Sci, Math Div, Taipei, Taiwan
关键词
persistent homology; persistence diagram; persistence statistics; sleep stage; heart rate variability; TOPOLOGICAL DATA-ANALYSIS; LIMIT-THEOREMS; TIME; STAGE;
D O I
10.3389/fphys.2021.637684
中图分类号
Q4 [生理学];
学科分类号
071003 ;
摘要
Persistent homology is a recently developed theory in the field of algebraic topology to study shapes of datasets. It is an effective data analysis tool that is robust to noise and has been widely applied. We demonstrate a general pipeline to apply persistent homology to study time series, particularly the instantaneous heart rate time series for the heart rate variability (HRV) analysis. The first step is capturing the shapes of time series from two different aspects-the persistent homologies and hence persistence diagrams of its sub-level set and Taken's lag map. Second, we propose a systematic and computationally efficient approach to summarize persistence diagrams, which we coined persistence statistics. To demonstrate our proposed method, we apply these tools to the HRV analysis and the sleep-wake, REM-NREM (rapid eyeball movement and non rapid eyeball movement) and sleep-REM-NREM classification problems. The proposed algorithm is evaluated on three different datasets via the cross-database validation scheme. The performance of our approach is better than the state-of-the-art algorithms, and the result is consistent throughout different datasets.
引用
收藏
页数:18
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