Comprehensive analysis of cardiac health using heart rate signals

被引:92
作者
Acharya, R
Kannathal, N
Krishnan, SM
机构
[1] Ngee Ann Polytech, Dept ECE, Singapore 599489, Singapore
[2] Nanyang Technol Univ, Dept Biomed Engn, Singapore, Singapore
关键词
correlation dimension; heart rate; HRV; Lyapunov exponent; approximate entropy; Poincare plot;
D O I
10.1088/0967-3334/25/5/005
中图分类号
Q6 [生物物理学];
学科分类号
071011 ;
摘要
The electrocardiogram is a representative signal containing information about the condition of the heart. The shape and size of the P-QRS-T wave, the time intervals between its various peaks, etc may contain useful information about the nature of disease affecting the heart. However, the human observer cannot directly monitor these subtle details. Besides, since bio-signals are highly subjective, the symptoms may appear at random in the time scale. Therefore, the heart rate variability signal parameters, extracted and analyzed using computers, are highly useful in diagnostics. Analysis of heart rate variability (HRV) has become a popular noninvasive tool for assessing the activities of the autonomic nervous system. The HRV analysis is based on the concept that fast fluctuations may specifically reflect changes of sympathetic and vagal activity. It shows that the structure generating the signal is not simply linear, but also involves nonlinear contributions. These signals are essentially nonstationary; may contain indicators of current disease, or even warnings about impending diseases. The indicators may be present at all times or may occur at random in the time scale. However, to study and pinpoint abnormalities in voluminous data collected over several hours is strenuous and time consuming. This paper deals with the analysis of eight types of cardiac abnormalities and presents the ranges of linear and nonlinear parameters calculated for them with a confidence level of more than 90%.
引用
收藏
页码:1139 / 1151
页数:13
相关论文
共 46 条
[1]   Classification of heart rate data using artificial neural network and fuzzy equivalence relation [J].
Acharya, UR ;
Bhat, PS ;
Iyengar, SS ;
Rao, A ;
Dua, S .
PATTERN RECOGNITION, 2003, 36 (01) :61-68
[2]  
ACHARYA UR, 2003, INNOVATIONS TECHNOL, V23, P333
[3]   Finding coordinated atrial activity during ventricular fibrillation using wavelet decomposition [J].
Addison, PS ;
Watson, JN ;
Clegg, GR ;
Steen, PA ;
Robertson, CE .
IEEE ENGINEERING IN MEDICINE AND BIOLOGY MAGAZINE, 2002, 21 (01) :58-+
[4]   FITTING AUTOREGRESSIVE MODELS FOR PREDICTION [J].
AKAIKE, H .
ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 1969, 21 (02) :243-&
[5]   NEW LOOK AT STATISTICAL-MODEL IDENTIFICATION [J].
AKAIKE, H .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1974, AC19 (06) :716-723
[6]   HEMODYNAMIC REGULATION - INVESTIGATION BY SPECTRAL-ANALYSIS [J].
AKSELROD, S ;
GORDON, D ;
MADWED, JB ;
SNIDMAN, NC ;
SHANNON, DC ;
COHEN, RJ .
AMERICAN JOURNAL OF PHYSIOLOGY, 1985, 249 (04) :H867-H875
[7]   Combined wavelet transformation and radial basis neural networks for classifying life-threatening cardiac arrhythmias [J].
Al-Fahoum, AS ;
Howitt, I .
MEDICAL & BIOLOGICAL ENGINEERING & COMPUTING, 1999, 37 (05) :566-573
[8]  
[Anonymous], 1995, HEART RATE VARIABILI
[9]  
Berntson G., 1997, PSYCHOPHYSIOLOGY, V34, P1043
[10]   A study on the optimum order of autoregressive models for heart rate variability [J].
Boardman, A ;
Schlindwein, FS ;
Rocha, AP ;
Leite, A .
PHYSIOLOGICAL MEASUREMENT, 2002, 23 (02) :325-336