Quantitative feature analysis of continuous analytic wavelet transforms of electrocardiography and electromyography

Author:

Wachowiak Mark P.12ORCID,Wachowiak-Smolíková Renata1,Johnson Michel J.3,Hay Dean C.2,Power Kevin E.4,Williams-Bell F. Michael5

Affiliation:

1. Department of Computer Science and Mathematics, Nipissing University, North Bay, Ontario, Canada P1B 8L7

2. School of Physical and Health Education, Nipissing University, North Bay, Ontario, Canada P1B 8L7

3. École de Kinésiologie et de Loisir, Université de Moncton, Moncton, New Brunswick, Canada E1A 3E9

4. School of Human Kinetics and Recreation, Memorial University, St John's, Newfoundland, Canada A1C 5S7

5. School of Health & Community Services, Durham College, Oshawa, Ontario, Canada L1H 7K4

Abstract

Theoretical and practical advances in time–frequency analysis, in general, and the continuous wavelet transform (CWT), in particular, have increased over the last two decades. Although the Morlet wavelet has been the default choice for wavelet analysis, a new family of analytic wavelets, known as generalized Morse wavelets, which subsume several other analytic wavelet families, have been increasingly employed due to their time and frequency localization benefits and their utility in isolating and extracting quantifiable features in the time–frequency domain. The current paper describes two practical applications of analysing the features obtained from the generalized Morse CWT: (i) electromyography, for isolating important features in muscle bursts during skating, and (ii) electrocardiography, for assessing heart rate variability, which is represented as the ridge of the main transform frequency band. These features are subsequently quantified to facilitate exploration of the underlying physiological processes from which the signals were generated. This article is part of the theme issue ‘Redundancy rules: the continuous wavelet transform comes of age’.

Funder

Natural Sciences and Engineering Research Council of Canada

Atlantic Innovation Fund

Publisher

The Royal Society

Subject

General Physics and Astronomy,General Engineering,General Mathematics

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