Improved misfit function for attenuation and speed reconstruction in ultrasound computed tomography

被引:0
|
作者
Perez-Liva, M. [1 ]
Udias, J. M. [1 ]
Herraiz, J. L. [1 ]
机构
[1] Univ Complutense Madrid, Fac CC Fis, CEI Moncloa, Grp Fis Nucl,Dept Fis Atom Mol & Nucl, Av Complutense S-N, E-28040 Madrid, Spain
关键词
Generalized misfit function; full wave inversion; sound speed and attenuation reconstruction; time domain;
D O I
10.1117/12.2253849
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
The reconstruction of acoustic attenuation maps for transmission Ultrasound Computed Tomography (USCT) based on the standard least-squares full wave inversion method requires the accurate knowledge of the sound speed map in the region under study. Any deviation in the reconstructed speed maps creates a very significant bias in the attenuation map, as the standard least-squares misfit function is more sensitive to time misalignments than to amplitude differences of the signals. In this work, we propose a generalized misfit function which includes an additional term that accounts for the amplitude differences between the measured and the estimated signals. The functional gradients used to minimize the proposed misfit function were obtained using an adjoint field formulation and the fractional Laplacian wave equation. The forward and backward wave propagation was obtained with the parallelized GPU version of the software k-Wave and the optimization was performed with a line search method. A numerical phantom simulating breast tissue and synthetic noisy data were used to test the performance of the proposed misfit function. The attenuation was reconstructed based on a converged speed map. An edge-preserving regularization method based on total variation was also implemented. To quantify the quality of the results, the mean values and their standard deviations in several regions of interest were analyzed and compared to the reference values. The proposed generalized misfit function decreases considerably the bias in the attenuation map caused by the deviations in the speed map in all the regions of interest analyzed.
引用
收藏
页数:7
相关论文
共 50 条
  • [21] Handwriting With Sound-Speed Imaging Using Ultrasound Computed Tomography
    Koulountzios, Panagiotis
    Rymarczyk, Tomasz
    Soleimani, Manuchehr
    IEEE SENSORS LETTERS, 2021, 5 (10)
  • [22] Evaluation experiment of ultrasound computed tomography for the abdominal sound speed imaging
    Nogami, Keisuke
    Yamada, Akira
    JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS BRIEF COMMUNICATIONS & REVIEW PAPERS, 2007, 46 (7B): : 4820 - 4826
  • [23] Adaptive Edge-Enhanced Markov Chain Monte Carlo Method for Sound Speed Reconstruction in Ultrasound Computed Tomography
    Liu, Songde
    Zheng, Xinye
    Pan, Feiyang
    Wang, Bingzhen
    Tian, Chao
    IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT, 2024, 73
  • [24] A Combined Regularization Method Using Prior Structural Information for Sound-Speed Image Reconstruction of Ultrasound Computed Tomography
    Yao, Zisheng
    Fan, Shangchun
    Nakajima, Yoshikazu
    Qu, Xiaolei
    IEEE ACCESS, 2020, 8 : 106832 - 106842
  • [25] Ultrasound Computed Tomography
    Andre, M.
    Johnson, S.
    Greenleaf, J.
    MEDICAL PHYSICS, 2008, 35 (06)
  • [26] CARDIAC RECONSTRUCTION IMAGING IN RELATION TO OTHER ULTRASOUND SYSTEMS AND COMPUTED TOMOGRAPHY
    GRAMIAK, R
    WAAG, RC
    AMERICAN JOURNAL OF ROENTGENOLOGY, 1976, 127 (01) : 91 - 99
  • [27] Material Reconstruction for Spectral Computed Tomography with Detector Response Function
    Liu, J.
    Gao, H.
    MEDICAL PHYSICS, 2016, 43 (06) : 3834 - 3834
  • [28] Material reconstruction for spectral computed tomography with detector response function
    Liu, Jiulong
    Gao, Hao
    INVERSE PROBLEMS, 2016, 32 (11)
  • [29] ATTENUATION AND SPEED OF ULTRASOUND IN LUNG
    DUNN, F
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 1974, 56 (05): : 1638 - 1639
  • [30] Enhancement of photoacoustic tomography in the tissue with speed-of-sound variance using ultrasound computed tomography
    程任翔
    陶超
    刘晓峻
    Chinese Physics B, 2015, (11) : 67 - 73