1995
DOI: 10.1109/58.393110
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An axial velocity estimator for ultrasound blood flow imaging, based on a full evaluation of the Doppler equation by means of a two-dimensional autocorrelation approach

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Cited by 463 publications
(288 citation statements)
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“…The analytic versions of the post-beamformed RF US signals were first calculated using the Hilbert transform. From the analytic signals, tissue displacement was calculated using the 2-D autocorrelation estimator (Loupas et al 1995), which estimates the mean change in phase of the quadrature-demodulated or analytic signal in slow-time, i.e., pulse-to-pulse, as well as fast-time, i.e., depth-to-depth. If multiple scan lines are included in the calculation, the displacement for a particular sample volume can be written as:…”
Section: Discussionmentioning
confidence: 99%
“…The analytic versions of the post-beamformed RF US signals were first calculated using the Hilbert transform. From the analytic signals, tissue displacement was calculated using the 2-D autocorrelation estimator (Loupas et al 1995), which estimates the mean change in phase of the quadrature-demodulated or analytic signal in slow-time, i.e., pulse-to-pulse, as well as fast-time, i.e., depth-to-depth. If multiple scan lines are included in the calculation, the displacement for a particular sample volume can be written as:…”
Section: Discussionmentioning
confidence: 99%
“…The analytic versions of the post-beamformed RF US signals were first calculated using the Hilbert transform. From the analytic signals, tissue displacement was measured using the 2D autocorrelation estimator (Loupas et al 1995). The standard 1D autocorrelator estimates the mean change in phase of the quadrature demodulated or analytic signal in slow-time, i.e.…”
Section: Displacement Estimationmentioning
confidence: 99%
“…In Fig. 3(b), the center frequency estimation proposed in [2] was used together with the conventional method [1]. However, the strain estimates are not improved so much.…”
Section: Basic Experimental Resultsmentioning
confidence: 99%
“…Under such a condition, the displacement estimates are biased because it is obtained using the phase changes and center frequencies of received RF echoes. An autocorrelation-based method was proposed to compensate for this apparent change in center frequency [2,3]. In this method, center frequency distributions in two frames must be assumed to be the same.…”
mentioning
confidence: 99%