NONLINEAR ANALYSIS OF PHYSIOLOGICAL SIGNALS: A REVIEW

被引:66
作者
Faust, Oliver [1 ,2 ]
Bairy, Muralidhar G. [3 ]
机构
[1] Ngee Ann Polytech, Sch Elect Engn, Singapore 599489, Singapore
[2] Comp Engn Div, Singapore 599489, Singapore
[3] Manipal Inst Technol, Dept Biomed Engn, Manipal, India
关键词
Epilepsy; cardiovascular disease; diabetes; heart rate variability; electroencephalogram; fractal dimension; correlation dimension; Lyapunov exponent; Renyi entropy; Kolmogorov Sinai entropy; Shannon spectral entropy; approximate entropy; HEART-RATE-VARIABILITY; TIME-SERIES ANALYSIS; FRACTAL DIMENSION; EEG SIGNALS; APPROXIMATE ENTROPY; EPILEPTIC SEIZURES; AUTOMATIC IDENTIFICATION; LYAPUNOV EXPONENTS; MUTUAL INFORMATION; AUTONOMIC CONTROL;
D O I
10.1142/S0219519412400155
中图分类号
Q6 [生物物理学];
学科分类号
071011 ;
摘要
This paper reviews various nonlinear analysis methods for physiological signals. The assessment is based on a discussion of chaos-inspired methods, such as fractal dimension (FD), correlation dimension (D-2), largest Lyapunov exponet (LLE), Renyi's entropy (REN), Shannon spectral entropy (SEN), and approximate entropy (ApEn). We document that these methods are used to extract discriminative features from electroencephalograph (EEG) and heart rate variability (HRV) signals by reviewing the relevant scientific literature. EEG features can be used to support the diagnosis of epilepsy and HRV features can be used to support the diagnosis of cardiovascular diseases as well as diabetes. Documenting the widespread use of these and other nonlinear methods supports our thesis that the study of feature extraction methods, based on the chaos theory, is an important subject which has been gaining more and significance in biomedical engineering. We adopt the position that pursuing research in the field of biomedical engineering is ultimately a progmatic activity, where it is necessary to engage in features that work. In this case, the nonlinear features are working well, even if we do not have conclusive evidence that the underlying physiological phenomena are indeed chaotic.
引用
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页数:21
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