Trabecular spacing estimation based on quadratic transformation algorithm  

Trabecular spacing estimation based on quadratic transformation algorithm

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作  者:XU Yiwen HOU Li SHU Xiao WU Guangli LIU Chengcheng XU Kailiang TA De'an 

机构地区:[1]Department of Electronic Engineering,Fudan University

出  处:《Chinese Journal of Acoustics》2015年第2期177-185,共9页声学学报(英文版)

基  金:supported by NSFC(11174060,11304043,11327405);the Ph.D.Programs Foundation of the Ministry of Education of China(20130071110020);the Key Science and Technology Program of Shanghai(13441901900)

摘  要:The quadratic transformation method is proposed to estimate the trabecular spac- ing (Tb.Sp), an important index for osteoporosis diagnosis. The performance of this algorithm was investigated by scatter model, two-dimension finite difference time domain (2D-FDTD) simulation and in vitro experiments of bovine cancellous bone specimens. Comparing with the other four methods autoregressive cepstrum (AR), adaptive filter- autoregressive cepstral (AFAR), inverse filter-autoregressive eepstrum (InvAR), and simplified inverse filter tracking (SIFT), quadratic transformation is much more stable and accurate. The results demonstrated that quadratic transformation is a great algorithm for Tb.SD estimation.The quadratic transformation method is proposed to estimate the trabecular spac- ing (Tb.Sp), an important index for osteoporosis diagnosis. The performance of this algorithm was investigated by scatter model, two-dimension finite difference time domain (2D-FDTD) simulation and in vitro experiments of bovine cancellous bone specimens. Comparing with the other four methods autoregressive cepstrum (AR), adaptive filter- autoregressive cepstral (AFAR), inverse filter-autoregressive eepstrum (InvAR), and simplified inverse filter tracking (SIFT), quadratic transformation is much more stable and accurate. The results demonstrated that quadratic transformation is a great algorithm for Tb.SD estimation.

关 键 词:FDTD SIFT Trabecular spacing estimation based on quadratic transformation algorithm 

分 类 号:TN713[电子电信—电路与系统] R580[医药卫生—内分泌]

 

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