Abstract
The objective of the paper is to compare the performance of conventional FFT-based and modern parametric methods when extracting, from aortic closing sounds produced by lonescu-Shiley bioprosthetic heart valves, three features used in diagnosing valve dysfunction. Eight algorithms were tested by adding random noise and truncating 15 simulated aortic closing sounds. The performance of each algorithm was evaluated by computing the absolute error between the parameters obtained from the reference spectra of the simulated sounds and those obtained from the estimated spectra. Results show that the fast Fourier transform with rectangular window (FFTR) can locate the dominant spectral peak of the valve sound with an average accuracy of 10 Hz. Pole-zero modelling using the Steiglitz-McBride method with maximum entropy (SMME) is the best technique for estimating the frequency of the second dominant spectral peak and the bandwidth at −30 dB of the spectrum, with an average accuracy of 50 Hz and 27 Hz, respectively. In addition to this analysis, the accuracy of the frequency distribution of the estimated spectra was evaluated. Results show that the Steiglitz-mcBride method with extrapolation to zero and FFTR are the best algorithms to estimate the distribution of the reference spectra in the 20–200 Hz frequency bands. In the 200–500 Hz and 500–1000 Hz frequency bands, SMME gives the best results.
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Abbreviations
- APA:
-
all-pole modelling with autocorrelation method
- APC:
-
all-pole modelling with covariance method
- A 2 :
-
aortic component of the second heart sound
- BW 30 :
-
bandwith at −30 dB of the spectrum
- dB:
-
decibel
- FFT:
-
fast Fourier transform
- FFTM:
-
fast Fourier transform with Hamming window
- FFTN:
-
fast Fourier transform with Hanning window
- FFTR:
-
fast Fourier transform with rectangular window
- FFTS:
-
fast Fourier transform with sine-cosine window
- F 1 :
-
frequency of the most dominant spectral peak
- F 2 :
-
frequency of the second dominant spectral peak
- Hz:
-
Hertz
- ms:
-
millisecond
- S/N:
-
signal-to-noise
- SD:
-
standard deviation
- SMME:
-
Steiglitz-McBride method with maximum entropy (pole-zero modelling)
- SMEZ:
-
Steiglitz-McBride method with extrapolation to zero (pole-zero modelling)
- WN:
-
Welch's method with Hanning window
References
Brais, M., Durand, L.-G., Blanchard, M., de Guise, J., Guardo, R. andKeon, W. J. (1986) Frequency analysis of Ionescu-Shiley prosthetic closing sounds in patients with normally functioning prostheses.Med. & Biol. Eng. & Comput.,24, 637–642.
Cloutier, G., Guardo, R. andDurand, L.-G. (1987a) Spectral analysis of closing sounds produced by Ionescu-Shiley bioprosthetic aortic heart valves. Part 1 Optimal number of poles and zeros for parametric spectral analysis. ——Ibid.,25, 487–491.
Cloutier, G., Grenier, M.-C., Guardo, R. andDurand, L.-G. (1987b) Spectral analysis of closing sounds produced by Ionescu-Shiley bioprosthetic aortic heart valves. Part 2 Computer simulation of aortic closing sounds and estimation of their truncation level and signal-to-noise ratio. ——Ibid.,25, 492–496.
Durand, L.-G., de Guise, J., Cloutier, G., Guardo, R. andBrais, M. (1986) Evaluation of FFT-based and modern parametric methods for the spectral analysis of bioprosthetic valve sounds.IEEE Trans.,BME-33, 572–578.
Foale, R. A., Joo, T. H., McClellan, J. H., Metzinger, R. W., Grant, G. L., Myers, G. S. andLees, R. S. (1983) Detection of aortic porcine valve dysfunction by maximum entropy spectral analysis.Circulation,68, 42–49.
Joo, T. H., McClellan, J. H., Foale, R. A., Myers, G. S. andLees, R. S. (1983) Pole-zero modeling and classification of phonocardiograms.IEEE Trans.,BME-30, 110–118.
Kagawa, Y., Nitta, S., Tanaka, M. andHoriuchi, T. (1980) Real-time sound spectroanalysis for diagnosis of malfunctioning prosthetic valves.J. Thorac. Cardiovasc. Surg.,79, 671–679.
Lang, S. W. andMcClellan, J. H. (1980) Frequency estimation with maximum entropy spectral estimators.IEEE Trans.,ASSP-28, 716–724.
Makhoul, J. (1975) Linear prediction: a tutorial review.Proc. IEEE,63, 561–580.
Oppenheim, A. V. andSchafer, R. W. (1975)Digital signal processing. Prentice-Hall, Englewood Cliffs, New Jersey.
Steiglitz, K. andMcBride, L. E. (1965) Technique for the identification of linear systems.IEEE Trans.,AC-10, 161–164.
Stein, P. D., Sabbah, H. N., Lakier, J. B. andGoldstein, S. (1980) Frequency spectrum of the aortic component of the second heart sound in patients with normal valves, aortic stenosis and aortic porcine xenografts.Am. J. Cardiol.,46, 48–52.
Stein, P. D., Sabbah, H. N., Lakier, J. B., Kemp, S. R. andMagilligan, D. J. Jr. (1984) Frequency spectra of the first heart sound and of the aortic component of the second heart sound in patients with degenerated porcine bioprosthetic valves. ——Ibid.,53, 557–561.
Welch, P. D. (1967) The use of the fast Fourier transform for the estimation of power spectra: a method based on time averaging over short, modified periodograms.IEEE Trans.,AU-15, 70–73.
Yoganathan, A. P., Gupta, R. andCorcoran, W. H. (1976) Fast Fourier transform in the analysis of biomedical data.Med. & Biol. Eng.,14, 239–245.
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Cloutier, G., Guardo, R. & Durand, L.G. Spectral analysis of closing sounds produced by lonescu-Shiley bioprosthetic aortic heart valves. Med. Biol. Eng. Comput. 25, 497–503 (1987). https://doi.org/10.1007/BF02441741
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DOI: https://doi.org/10.1007/BF02441741