International Journal of Engineering Trends and Technology (IJETT) – Volume 28 Number 8 - October 2015 Feature Extraction of Foetal Heart Rate Variability Using MATLAB Mrs. Sanhita Manna Assistant Professor, Department of Electronics & Instrumentation, GITAM University, GITAM School of Technology, Nagadenahalli, Doddaballapur Taluk, Bengaluru, Karnataka, India Abstract— For the foetal health monitoring it is very important to analyse the foetal heart rate variability. There is ongoing effort to develop computer based advanced method to assists physician. Here a method is presented to extract the feature of foetal heart rate variability. The extracted feature shows good agreement with the traditional feature extraction method. Keywords — Foetal Heart Rate, Standard Deviation, Poincare Plot, MECG I. INTRODUCTION Heart defect is one of the common birth defect and it is leading the cause of the birth related death [1]. The continuous foetal heart signal monitoring and analysis are the key aspects to reduce this unforseen risk. The foetal electrocardiogram (FECG) provides significant clinical information about the health condition of the foetus. However due to the overlap of the maternal electrocardiogram (MECG) in time domain and frequency domain, the FECG have relatively low signal to noise ratio, compared to MECG [2]. The normal foetal heart rate is varied in between 110 bpm and 160 bpm. In the last few years, many studies tried to demonstrate the nonlinear nature of the foetal heart rate variability signal [3]. In this paper one feature extraction method has described. II. ANALYSIS The interaction between sympathetic nervous system (SNS) and parasympathetic nervous system (PNS) is reflecting the foetal heart rate variability [4]. During stressful condition the sympathetic nervous system provides a compensatory mechanism to improve the foetal heart rate [4]. The foetal heart rate variability can be analysed in three different methods i.e. the time domain, frequency domain and nonlinear method [5]. Fig. 1: RR interval time series mean of FHR (min(FHR (i))). Next the standard deviation of RR intervals can be define as [6] ....1 Where N is the total number of successive interval series. The SDNN reflects the overall variation within the RR interval series, where as the standard deviation of successive RR differences (SDSD) given by (a) (b) Fig.2: (a) RR(s) distribution, (b) HR (beats/min) distribution ....2 Where sFHR(i) is the value of the signal FHR(i) taken every 2.5 second. TABLE I Variable Mean RR SDNN Mean HR STD HR RMSSD Units ms ms 1/min 1/min ms Value 623.8 62.5 97.29 11.52 40.8 B. Frequency Domain Method In frequency domain methods a power spectrum density (PSD) is calculated for the RR series. In the FHR variability analysis the PSD estimation is performed using FFT based and parametric AR modelling based. The advantage of FFT based methods is the simplicity of implementation, while the AR spectrum yields improved resolution especially for short samples [7]. A. Time Domain Method One of the easiest method is the time domain methods as it is calculated from the series of successive RR interval or the ISSN: 2231-5381 http://www.ijettjournal.org Page 423 International Journal of Engineering Trends and Technology (IJETT) – Volume 28 Number 8 - October 2015 Fig. 3: FFT spectrum TABLE II: FFT SPECTRUM RESULT Frequency Band Peak Power Power (Hz) (ms2) (%) VLF(0-0.04 Hz) 0.0039 1327 78.9 LF(0.04-0.15 Hz) 0.0625 125 7.4 HF(0.15-0.4 Hz) 0.3242 231 13.7 Fig. 6: Detrended Fluctuation plot (DFA) TABLE IV: NONLINEAR RESULT Variable Units Poincare plot SD1 SD2 Approximate entropy(ApEn) Sample entropy Detrended Fluctuation α1 α2 Fig. 4: AR spectrum TABLE III: AR SPECTRUM RESULT Frequency Band Peak Power Power (Hz) (ms2) (%) VLF(0-0.04 Hz) 0.0039 2491 86.6 LF(0.04-0.15 Hz) 0.0430 196 6.8 HF(0.15-0.4 Hz) 0.3555 189 6.6 C. Nonlinear Method: The nonlinear properties of FHRV using measures such as Poincare plot sample entropy [10],[11], detrended [12],[13], correlation dimension [14], plots [16]-[18]. have been analysed [8], [9] approximate fluctuation analysis [15], and recurrence (ms) (ms) Value 28.9 83.6 0.732 0.645 0.811 1.138 III CONCLUSION The foetal heart rate variability is most important signal to measure to understand foetus hypoxia. The signal analysis is done by using MATLAB and result shows good agreement to the theoretical value. REFERENCES Fig. 5 Poincare plot One of the common nonlinear method plots is the Poincare plot. It is a graphical representation of the correlation between successive RR intervals. [1] Reza Sameni and Gari D. Cliford, A Review of Fetal ECG Signal Processing Issues and Promising Directions, The Open Pacing, Electrophysiology & Theory Journal, 2010. [2] Ungureanu M, Bergmans J, Oei S, Strungaru R. 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