2012
DOI: 10.2528/pier12062704
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Reconstruction of Microwave Absorption Properties in Heterogeneous Tissue for Microwave-Induced Thermo-Acoustic Tomography

Abstract: Abstract-Aiming to efficiently overcome the acoustic refraction and accurately reconstruct the microwave absorption properties in heterogeneous tissue, an iterative reconstruction method is proposed for microwave-induced thermo-acoustic tomography (MITAT) system. Most current imaging methods in MITAT assume that the heterogeneous sound velocity (SV) distribution obeys a simple Gaussian distribution. In real problem, the biological tissue may have several different inclusions with different SV distribution. In … Show more

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Cited by 18 publications
(16 citation statements)
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“…An improved method based on the time reversal mirror (TRM) technique is adopted to reconstruct the TA image [39]. The method used in this paper calculates the acoustic speed distribution of the background instead of the assumption that the background is homogenous for traditional TRM.…”
Section: B Numerical Imaging Resultsmentioning
confidence: 99%
“…An improved method based on the time reversal mirror (TRM) technique is adopted to reconstruct the TA image [39]. The method used in this paper calculates the acoustic speed distribution of the background instead of the assumption that the background is homogenous for traditional TRM.…”
Section: B Numerical Imaging Resultsmentioning
confidence: 99%
“…FMM is a narrow band level set method, and has widely applied in path planning and tumor cell detection acoustic imaging [4] etc. In generally, it is used as a numerical solution method for Eikonal equation [3] .…”
Section: Theory Of Fmmmentioning
confidence: 99%
“…To solve Equation (1), many methods in terms of some special measurement configuration are developed [10][11][12][13]. Based on priori information of the heterogeneous medium parameters or the homogenous hypotheses, the phase information of the measured data can be used to reconstruct the initial value f , such as filtered back project or eigen function expansions etc.…”
Section: Physical Principle Of Mitat and Imaging Inverse Problemmentioning
confidence: 99%