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Quadrature Doppler ultrasound signal denoising based on adaptive representations

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

Abstract

The spectrogram of Doppler ultrasound signal has been widely used in the clinical diagnosis. The additional frequency component arising from noise will produce an adverse effect on the subjective analysis of the spectrogram and its quantitative analysis. Two approaches based on the adaptive representations including the adapted local cosine transform (CPD) and the wavelet packet (WPD), combined with the garrote thresholding, are proposed to denoising quadrature Doppler ultrasound signal. At first, to avoid the phase distortion induced by denoising the complex Doppler ultrasound signal directly, the directional information is extracted from the quadrature signal. And then the denoising methods based on the adaptive representations are performed on the forward and reverse flow signals, respectively. At last, the estimated signal is reconstructed from the denoised signals using Hilbert transform. The simulation results have shown that these approaches are superior to ones based on the wavelet transform, especially under low SNR circumstances, and moreover, the denoising method using the CPD has achieved the best performance.

Original languageEnglish
Title of host publicationIMTC'05 - Proceedings of the IEEE Instrumentation and Measurement Technology Conference
Pages1713-1716
Number of pages4
DOIs
StatePublished - 2005
EventIMTC'05 - Proceedings of the IEEE Instrumentation and Measurement Technology Conference - Ottawa, ON, Canada
Duration: 16 May 200519 May 2005

Publication series

NameConference Record - IEEE Instrumentation and Measurement Technology Conference
Volume3
ISSN (Print)1091-5281

Conference

ConferenceIMTC'05 - Proceedings of the IEEE Instrumentation and Measurement Technology Conference
Country/TerritoryCanada
CityOttawa, ON
Period16/05/0519/05/05

Keywords

  • Adapted local cosine transform
  • Doppler ultrasound
  • Orthogonal wavelet transform
  • Wavelet packet

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