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A Method for Fetal Heart Rate Extraction Based on Time-Frequency Analysis | IEEE Conference Publication | IEEE Xplore

A Method for Fetal Heart Rate Extraction Based on Time-Frequency Analysis


Abstract:

A three-stage method for fetal heart rate extraction, from abdominal ECG recordings, is proposed. In the first stage the maternal R-peaks and fiducial points (QRS onset a...Show More

Abstract:

A three-stage method for fetal heart rate extraction, from abdominal ECG recordings, is proposed. In the first stage the maternal R-peaks and fiducial points (QRS onset and offset) are detected, using time-frequency analysis, and the maternal QRS complexes are eliminated. The second stage locates the positions of the candidate fetal R-peaks, using complex wavelets and pattern matching theory techniques. In the third stage, the fetal R-peaks that overlap with the maternal QRS complexes are found. The method is validated using a dataset of 4 long duration recordings and the obtained results indicate high detection ability of the method (96% accuracy)
Date of Conference: 22-23 June 2006
Date Added to IEEE Xplore: 05 July 2006
Print ISBN:978-0-7695-2517-4
Print ISSN: 1063-7125
Conference Location: Salt Lake City, UT, USA
References is not available for this document.

1. Introduction

The fetal electrocardiogram (FECG) can be derived from the abdominal ECG (AECG) and be used for the extraction of fetal heart rate (FHR), which is a marker for the cardiac condition of the fetus [1]. Various research efforts have been carried out in the area of FECG and FHR extraction, including subtraction of an averaged pattern [2], matched filtering [3], adaptive filtering [4]–[6], orthogonal basis functions [7], fractals [8], FIR [9], dynamic neural networks [10], temporal structure [11], fuzzy logic [12], frequency tracking [13], polynomial networks [14], and real-time signal processing [15]. The wavelet transform (WT) is another approach that has been proposed for FECGs processing. Several techniques for noise removal and detection of fetal waveforms have been used, involving Gabor-8 wavelets and Lipschitz exponent's theory [16], bi-orthogonal quadratic spline wavelet, modulus maxima theory [17] and complex continuous wavelets [18].

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References

References is not available for this document.