DocumentCode
410282
Title
Shear wave anisotropy imaging
Author
Hsu, Stephen J. ; Palermi, Mark L. ; Nightingale, Kathryn R. ; McAleavey, Stephen A. ; Dahl, Jeremy D. ; Trahey, Gregg E.
Author_Institution
Duke Univ., Durham, NC, USA
Volume
1
fYear
2003
fDate
5-8 Oct. 2003
Firstpage
921
Abstract
Shear wave anisotropy imaging is a novel method that images local variations in tissue shear wave velocity. A commercial ultrasound scanner is used to generate and track propagating shear waves. Radiation force from a brief high-energy pulse generates shear waves. The pulses are steered in order to launch the waves at oblique angles. The Helmholtz equation is used to extract the shear propagation velocity. Depending on the direction of shear wave propagation, the velocity changes and images are formed from the ratio and directions of the maximum and minimum shear wave speeds. The beam sequence and data acquisition are real time processes, however, data analysis and anisotropy imaging are performed off-line. We describe simulation and experimental studies of this method in phantoms. Finite element methods were employed to test the feasibility and calibration of the method. A homogeneous phantom was imaged and isotropy was observed. Simulation results of an anisotropic medium provided an estimate of anisotropy consistent with expectations. Shear wave speed images were made for each sample in all three planes and inspected for shear speed variations between propagation angles. Shear wave speeds in the homogeneous phantom were quite uniform with an average level of anisotropy of 1.15, indicating little organization within the sample. Upon a ninety degree rotation of the transducer, the average level of anisotropy was 1.14.
Keywords
Helmholtz equations; acoustic wave propagation; biological tissues; data acquisition; elastic waves; finite element analysis; phantoms; ultrasonic imaging; Helmholtz equation; anisotropic medium; data acquisition; finite element methods; homogeneous phantom; phantoms; propagation angle; radiation force; shear wave anisotropy imaging; shear wave propagation velocity; shear wave speed image; tissue shear wave velocity; transducer; ultrasound scanner; Anisotropic magnetoresistance; Data acquisition; Data analysis; Data mining; Equations; Finite element methods; Imaging phantoms; Pulse generation; Testing; Ultrasonic imaging;
fLanguage
English
Publisher
ieee
Conference_Titel
Ultrasonics, 2003 IEEE Symposium on
Print_ISBN
0-7803-7922-5
Type
conf
DOI
10.1109/ULTSYM.2003.1293550
Filename
1293550
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