2014
DOI: 10.5120/15522-4269
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Efficient Use of Bi-orthogonal Wavelet Transform for Cardiac Signals

Abstract: The ECG finds its importance in the detection of cardiac abnormalities. ECG signal processing in an embedded platform is a challenge which has to deal with several issues. Noise reduction in ECG signal is an important task of biomedical science. ECG signals are very low frequency signals of about 0.5Hz-100Hz. There are various artifacts which get added in these signals and change the original signal , therefore there is a need of removal of these artifacts from the original signal. The noises that commonly dis… Show more

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Cited by 2 publications
(2 citation statements)
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“…Discrete wavelet transform (DWT) provides time localization and is, therefore, well-suited for processing nonstationary signals. Several wavelets are shown to provide optimal results in isolating the QRS complex in ECG signals, including coif5 [11], db4 [12], and several biorthogonal wavelets including bior3.9, bior4.4 and bior6.8 [13]. The bior6.8 wavelet is used in this study, with detailed comparison of results using different wavelets left for future work.…”
Section: A Ecg Data Pre-processingmentioning
confidence: 99%
“…Discrete wavelet transform (DWT) provides time localization and is, therefore, well-suited for processing nonstationary signals. Several wavelets are shown to provide optimal results in isolating the QRS complex in ECG signals, including coif5 [11], db4 [12], and several biorthogonal wavelets including bior3.9, bior4.4 and bior6.8 [13]. The bior6.8 wavelet is used in this study, with detailed comparison of results using different wavelets left for future work.…”
Section: A Ecg Data Pre-processingmentioning
confidence: 99%
“…As a result, large amount of computation time and resources are required for the calculation of CWT. As opposed to the CWT, DWT deals with functions that are defined over a range of integers transform and it is described as an implementation of the wavelet transform using a discrete set of the wavelet scales and translations obeying some defined rules (Sharma et al, 2014). DWT is achieved by modifying the wavelet representation to the form given in Eq.…”
Section: Data Collection and Analysismentioning
confidence: 99%