Scaling behaviour of heartbeat intervals obtained by wavelet-based time-series analysis

被引:440
|
作者
Ivanov, PC
Rosenblum, MG
Peng, CK
Mietus, J
Havlin, S
Stanley, HE
Goldberger, AL
机构
[1] BOSTON UNIV,DEPT PHYS,BOSTON,MA 02215
[2] HARVARD UNIV,BETH ISRAEL HOSP,DIV CARDIOVASC,SCH MED,BOSTON,MA 02215
[3] BAR ILAN UNIV,DEPT PHYS,IL-52900 RAMAT GAN,ISRAEL
[4] BAR ILAN UNIV,GONDA GOLDSCHMIED CTR,IL-52900 RAMAT GAN,ISRAEL
关键词
D O I
10.1038/383323a0
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
BIOLOGICAL time-series analysis is used to identify hidden dynamical patterns which could yield important insights into underlying physiological mechanisms, Such analysis is complicated by the fact that biological signals are typically both highly irregular and non-stationary, that is, their statistical character changes slowly or intermittently as a result of variations in background influences(1-3). Previous statistical analyses of heart beat dynamics(4-6) have identified long-range correlations and power-law scaling in the normal heartbeat, but not the phase interactions between the different frequency components of the signal, Here we introduce a new approach, based on the wavelet transform and an analytic signal approach, which can characterize non-stationary behaviour and elucidate such phase interactions, We find that, when suitably rescaled, the distributions of the variations in the beat-to-beat intervals for all healthy subjects are described by a single function stable over a Hide range of timescales. However, a similar scaling function does not exist for a group with cardiopulmonary instability caused by sleep apnoea. We attribute the functional form of the scaling observed in the healthy subjects to underlying nonlinear dynamics, which seem to be essential to normal heart function, The approach introduced here should be useful in the analysis of other nonstationary biological signals.
引用
收藏
页码:323 / 327
页数:5
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