Power-Law Exponent Modulated Multiscale Entropy: A Complexity Measure Applied to Physiologic Time Series

被引:7
作者
Han, Wei [1 ,2 ]
Zhang, Zunjing [1 ]
Tang, Chi [1 ]
Yan, Yili [1 ]
Luo, Erping [1 ]
Xie, Kangning [1 ]
机构
[1] Air Force Med Univ, Sch Biomed Engn, Xian 710032, Peoples R China
[2] 987th Hosp, Dept Med Engn, Baoji 721000, Peoples R China
关键词
Complexity theory; Time series analysis; Physiology; Entropy; Biomedical measurement; Time measurement; White noise; Time series; multiscale entropy; complexity; power-law; self-similarity; APPROXIMATE ENTROPY; SAMPLE ENTROPY; VARIABILITY; RECORDINGS;
D O I
10.1109/ACCESS.2020.3000439
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Quantifying the complexity of physiologic time series has long attracted interest from researchers. The multiscale entropy (MSE) algorithm is a prevailing method to quantify the complexity of signals in a variety of research fields. However, the MSE method assigns increased complexity to the mixed signal of a physiologic time series added with white noise, although the mixed signal should become less complex due to the broken correlation. In addition, the MSE method needs users to visually examine its scale dependence (shape) to better characterize the complexity of a physiologic process, which is sometimes not feasible. In this paper, we proposed a new method, namely the power-law exponent modulated multiscale entropy (pMSE), as a complexity measure for physiologic time series. We tested the pMSE method on simulated data and real-world physiologic interbeat interval time series and demonstrated that it could solve the above two difficulties of the MSE method. We expect that the proposed pMSE method or its future variants could serve as a useful complement to the MSE method for the complexity analysis of physiologic time series.
引用
收藏
页码:112725 / 112734
页数:10
相关论文
共 45 条
[1]   Multivariate multiscale entropy: A tool for complexity analysis of multichannel data [J].
Ahmed, Mosabber Uddin ;
Mandic, Danilo P. .
PHYSICAL REVIEW E, 2011, 84 (06)
[2]  
[Anonymous], [No title captured]
[3]   Permutation entropy: A natural complexity measure for time series [J].
Bandt, C ;
Pompe, B .
PHYSICAL REVIEW LETTERS, 2002, 88 (17) :4
[4]   Long-term dependence in stock returns [J].
Barkoulas, JT ;
Baum, CF .
ECONOMICS LETTERS, 1996, 53 (03) :253-259
[5]   Analyzing the complexity of cone production in longleaf pine by multiscale entropy [J].
Chen, Xiongwen ;
Guo, Qinfeng ;
Brockway, Dale G. .
JOURNAL OF SUSTAINABLE FORESTRY, 2016, 35 (02) :172-182
[6]   Multiscale entropy analysis of biological signals [J].
Costa, M ;
Goldberger, AL ;
Peng, CK .
PHYSICAL REVIEW E, 2005, 71 (02)
[7]   Multiscale entropy analysis of complex physiologic time series [J].
Costa, M ;
Goldberger, AL ;
Peng, CK .
PHYSICAL REVIEW LETTERS, 2002, 89 (06) :1-068102
[8]   Physiological time series:: distinguishing fractal noises from motions [J].
Eke, A ;
Hermán, P ;
Bassingthwaighte, JB ;
Raymond, GM ;
Percival, DB ;
Cannon, M ;
Balla, I ;
Ikrényi, C .
PFLUGERS ARCHIV-EUROPEAN JOURNAL OF PHYSIOLOGY, 2000, 439 (04) :403-415
[9]   Measures of statistical complexity: Why? [J].
Feldman, DP ;
Crutchfield, JP .
PHYSICS LETTERS A, 1998, 238 (4-5) :244-252
[10]   Refined Multiscale Entropy: Application to 24-h Holter Recordings of Heart Period Variability in Healthy and Aortic Stenosis Subjects [J].
Fernando Valencia, Jose ;
Porta, Alberto ;
Vallverdu, Montserrat ;
Claria, Francesc ;
Baranowski, Rafal ;
Orlowska-Baranowska, Ewa ;
Caminal, Pere .
IEEE TRANSACTIONS ON BIOMEDICAL ENGINEERING, 2009, 56 (09) :2202-2213