H
H. C. Lee
Researcher at McGill University
Publications - 17
Citations - 376
H. C. Lee is an academic researcher from McGill University. The author has contributed to research in topics: Doppler effect & Autoregressive model. The author has an hindex of 10, co-authored 17 publications receiving 370 citations.
Papers
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Journal ArticleDOI
The time-frequency distributions of nonstationary signals based on a Bessel kernel
TL;DR: It is shown that the Bessel distribution (the time- frequencies distribution using Bessel kernel) meets most of the desirable properties with high time-frequency resolution and a numerical alias-free implementation of the distribution is presented.
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Comparison of time-frequency distribution techniques for analysis of simulated Doppler ultrasound signals of the femoral artery
TL;DR: Three new techniques for nonstationary signal analysis (the Choi-Williams distribution, a reduced interference distribution, and the Bessel distribution) were tested to determine their advantages and limitations for analysis of the Doppler blood flow signal of the femoral artery.
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Time-frequency analysis of the first heart sound. Part 1: Simulation and analysis.
D. Chen,L. G. Durand,H. C. Lee +2 more
TL;DR: The authors propose a simulated first heart sound (S1) signal that can be used as a reference signal to evaluate the accuracy of time-frequency representation techniques for studying multicomponent signals.
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Artificial neural networks in computer-assisted classification of heart sounds in patients with porcine bioprosthetic valves
TL;DR: The study confirms the potential of artificial networks for the classification of bioprosthetic valve closure sounds and describes the design, training and testing of a three-layer feedforward back-propagation neural network.
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Time-frequency analysis of the first heart sound. Part 2: An appropriate time-frequency representation technique.
TL;DR: The results of the comparative study show that, although important limitations were found for all five TFRs tested, the CKD appears to be the best technique for the time-frequency analysis of multicomponent signals such as the simulated S1.