Paper
24 June 1998 Inverse approach to the calculation of elasticity maps for magnetic resonance elastography
Armando Manduca, Vinayak Dutt, David T. Borup, Raja Muthupillai, James F. Greenleaf, Richard L. Ehman
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Abstract
Acoustic shear waves of low frequency can be detected and measured using a phase contrast based magnetic resonance imaging technique called MR Elastography or correlation or phase measurement based echo ultrasound techniques. Spatio- temporal variations of displacements caused by the propagating waves can be used to estimate local values of the elasticity of the object being imaged. The currently employed technique for estimating the elasticity from the wave displacement maps, the local frequency estimator (LFE), has fundamental resolution limits and also has problems with shadowing and other refraction-related artifacts. These problems can be overcome with an inverse approach using Green's function integrals which directly solve the wave equation problem for the propagating wave. The complete measurements of wave displacements as a function of space and time over the object of interest obtained by the above techniques make possible an iterative approach to inversion of the wave equation to obtain elasticity and attenuation maps. The speed of convergence of such an iterative method can be improved by using LFE as the initial guess for the object function. This article describes the proposed and evaluates the improvements over the LFE for simulated data and in-vivo breast measurements.
© (1998) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Armando Manduca, Vinayak Dutt, David T. Borup, Raja Muthupillai, James F. Greenleaf, and Richard L. Ehman "Inverse approach to the calculation of elasticity maps for magnetic resonance elastography", Proc. SPIE 3338, Medical Imaging 1998: Image Processing, (24 June 1998); https://doi.org/10.1117/12.310921
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Cited by 10 scholarly publications.
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KEYWORDS
Signal attenuation

Wave propagation

Magnetic resonance elastography

Tissues

Breast

Acoustics

Elastography

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