2006
DOI: 10.1088/0266-5611/22/2/018
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Shear wave speed recovery in transient elastography and supersonic imaging using propagating fronts

Abstract: Transient elastography and supersonic imaging are promising new techniques for characterizing the elasticity of soft tissues. Using this method, an 'ultrafast imaging' system (up to 10 000 frames s −1) follows in real time the propagation of a low frequency shear wave. The displacement of the propagating shear wave is measured as a function of time and space. The objective of this paper is to develop and test algorithms whose ultimate product is images of the shear wave speed of tissue mimicking phantoms. The … Show more

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Cited by 154 publications
(144 citation statements)
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“…In TOF methods, it is necessary to determine the arrival time of the shear wave at each spatial location, which can be accomplished using a variety of arrival time metrics (e.g. time of peak displacement and arrival time of the leading edge of the shear wave [53,54]). Once the arrival time has been determined as a function of position, several approaches have been employed to determine the shear wave speed, including linear regression of the position versus arrival time data [53] including outlier removal with, for example, RANdom SAmple Consensus (RANSAC) [55], and arrival time surface fits that are amenable to inverse Eikonal equation solution and level set methods [54,56].…”
Section: Shear Wave Speed Reconstruction Methodsmentioning
confidence: 99%
“…In TOF methods, it is necessary to determine the arrival time of the shear wave at each spatial location, which can be accomplished using a variety of arrival time metrics (e.g. time of peak displacement and arrival time of the leading edge of the shear wave [53,54]). Once the arrival time has been determined as a function of position, several approaches have been employed to determine the shear wave speed, including linear regression of the position versus arrival time data [53] including outlier removal with, for example, RANdom SAmple Consensus (RANSAC) [55], and arrival time surface fits that are amenable to inverse Eikonal equation solution and level set methods [54,56].…”
Section: Shear Wave Speed Reconstruction Methodsmentioning
confidence: 99%
“…McLaughlin et al (2006a) have implemented such an approach using correlation methods on displacement datasets to determine the position of the shear wave, and shear wave speeds are estimated by inverting Eikonal equations that rely on first-order differentiation of shear wave positions through time (McLaughlin and Renzi, 2006a,b).…”
Section: Shear Wave Reconstructionmentioning
confidence: 99%
“…To give some background about what is known in the isotropic case, so as to contrast to the anisotropic case, we recall that previously we have established uniqueness results [10,11], and the arrival time algorithm [10,12,13], to reconstruct wave speed in isotropic media. There we show that the positions of one propagating front established the wave speed uniquely; that there is at most one pair, the shear stiffness µ and the density ρ, corresponding to a given single displacement data as a function of space and time, provided the medium is initially at rest.…”
mentioning
confidence: 99%