2006
DOI: 10.1109/tmi.2006.883087
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Estimation of Velocity Vectors in Synthetic Aperture Ultrasound Imaging

Abstract: Abstract-A method for determining both velocity magnitude and angle in a synthetic aperture ultrasound system is described. The approach uses directional beamforming along the flow direction and cross correlation to determine velocity magnitude. The angle of the flow is determined from the maximum normalized correlation calculated as a function of angle. This assumes the flow direction is within the imaging plane. Simulations of the angle estimation method show both biases and standard deviations of the flow a… Show more

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Cited by 49 publications
(34 citation statements)
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“…Both the beamformation and velocity estimator are more computationally intensive for the directional method, and it should be further noticed that the beam-to-flow angle has been known prior to beamforming. This can be estimated as described in, 16 but again with a substantial increase in the number of calculations. …”
Section: Discussionmentioning
confidence: 99%
“…Both the beamformation and velocity estimator are more computationally intensive for the directional method, and it should be further noticed that the beam-to-flow angle has been known prior to beamforming. This can be estimated as described in, 16 but again with a substantial increase in the number of calculations. …”
Section: Discussionmentioning
confidence: 99%
“…For other angles the approach breaks down and focusing signals along the flow direction was suggested in [5], [29]. This yields the velocity magnitude, if the proper direction is used as described in [30], [31]. The key idea in this paper is, however, to introduce a lateral oscillation and not to have to focus along the flow, as this necessitates knowing the beam-to-flow angle.…”
Section: Directional Transverse Oscillation Approachmentioning
confidence: 99%
“…The high precision and temporal frame-rate offered by synthetic aperture flow 16,17 allows for tracking of particles, which intuitively can be visualized by a streamline representation. Rewriting (1) into a one-dimensional equation following a streamline, where the influences of gravity and viscosity are omitted, yields the Euler equation;…”
Section: 15mentioning
confidence: 99%