TY - JOUR
T1 - Bayesian regularization applied to ultrasound strain imaging
AU - McCormick, Matthew
AU - Rubert, Nicholas
AU - Varghese, Tomy
N1 - Funding Information:
Manuscript received August 6, 2010; revised October 20, 2010 and November 23, 2010; accepted December 17, 2010. Date of publication January 17, 2011; date of current version May 18, 2011. This work was supported in part by the National Institute of Health (NIH) under Grant R21 EB010098-02, Grant R01 NS064034-01A2, and Grant R01CA112192-S103. The work of M. McCormick was supported by the National Institute of Diabetes and Digestive and Kidney Diseases under Grant T90DK070079 and Grant R90DK071515. Asterisk indicates corresponding author.
PY - 2011/6
Y1 - 2011/6
N2 - Noise artifacts due to signal decorrelation and reverberation are a considerable problem in ultrasound strain imaging. For block-matching methods, information from neighboring matching blocks has been utilized to regularize the estimated displacements. We apply a recursive Bayesian regularization algorithm developed by Hayton et al. [Artif. Intell., vol. 114, pp. 125-156, 1999] to phase-sensitive ultrasound RF signals to improve displacement estimation. The parameter of regularization is reformulated, and its meaning examined in the context of strain imaging. Tissue-mimicking experimental phantoms and RF data incorporating finite-element models for the tissue deformation and frequency-domain ultrasound simulations are used to compute the optimal parameter with respect to nominal strain and algorithmic iterations. The optimal strain regularization parameter was found to be twice the nominal strain and did not vary significantly with algorithmic iterations. The technique demonstrates superior performance over median filtering in noise reduction at strains 5 and higher for all quantitative experiments performed. For example, the strain SNR was 11 dB higher than that obtained using a median filter at 7 strain. It has to be noted that for applied deformations lower than 1, since signal decorrelation errors are minimal, using this approach may degrade the displacement image.
AB - Noise artifacts due to signal decorrelation and reverberation are a considerable problem in ultrasound strain imaging. For block-matching methods, information from neighboring matching blocks has been utilized to regularize the estimated displacements. We apply a recursive Bayesian regularization algorithm developed by Hayton et al. [Artif. Intell., vol. 114, pp. 125-156, 1999] to phase-sensitive ultrasound RF signals to improve displacement estimation. The parameter of regularization is reformulated, and its meaning examined in the context of strain imaging. Tissue-mimicking experimental phantoms and RF data incorporating finite-element models for the tissue deformation and frequency-domain ultrasound simulations are used to compute the optimal parameter with respect to nominal strain and algorithmic iterations. The optimal strain regularization parameter was found to be twice the nominal strain and did not vary significantly with algorithmic iterations. The technique demonstrates superior performance over median filtering in noise reduction at strains 5 and higher for all quantitative experiments performed. For example, the strain SNR was 11 dB higher than that obtained using a median filter at 7 strain. It has to be noted that for applied deformations lower than 1, since signal decorrelation errors are minimal, using this approach may degrade the displacement image.
KW - Bayes procedures
KW - biomedical acoustic imaging
KW - biomedical imaging
KW - displacement measurement
KW - image motion analysis
KW - strain measurement
UR - http://www.scopus.com/inward/record.url?scp=79956345107&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=79956345107&partnerID=8YFLogxK
U2 - 10.1109/TBME.2011.2106500
DO - 10.1109/TBME.2011.2106500
M3 - Article
C2 - 21245002
AN - SCOPUS:79956345107
SN - 0018-9294
VL - 58
SP - 1612
EP - 1620
JO - IRE transactions on medical electronics
JF - IRE transactions on medical electronics
IS - 6
M1 - 5688295
ER -