Propagation of measurement noise through backprojection reconstruction in electrical impedance tomography

被引:18
|
作者
Frangi, AF
Riu, PJ
Rosell, J
Viergever, MA
机构
[1] Univ Zaragoza, Dept Ingn Elect & Comunicac, E-50018 Zaragoza, Spain
[2] Univ Zaragoza, Aragon Inst Engn Res I3A, E-50018 Zaragoza, Spain
[3] Univ Politecn Cataluna, Dept Ingn Elect, Div Instrumentac & Bioingn, Barcelona 08034, Spain
[4] Univ Utrecht, Image Sci Inst, NL-3508 GA Utrecht, Netherlands
关键词
backprojection reconstruction; electrical impedance tomography; error propagation theory; reconstruction error characterization;
D O I
10.1109/TMI.2002.800612
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
A framework to analyze the propagation of measurement noise through backprojection reconstruction algorithms in electrical impedance tomography (EIT) is presented. Two measurement noise sources were considered: noise in the current drivers and in the voltage detectors. The influence of the acquisition system architecture (serial/semi-parallel) is also discussed. Three variants of backprojection reconstruction are studied: basic (unweighted), weighted and exponential backprojection. The results of error propagation theory have been compared with those obtained from simulated and experimental data. This comparison shows that the approach provides a good estimate of the reconstruction error variance. It is argued that the reconstruction error in EIT images obtained via backprojection can be approximately modeled as a spatially nonstationary Gaussian distribution. This methodology allows us to develop a spatial characterization of the reconstruction error in EIT images.
引用
收藏
页码:566 / 578
页数:13
相关论文
共 50 条
  • [31] Three-dimensional reconstruction in electrical impedance tomography
    Liu, W.P.
    Hua, P.
    Webster, J.G.
    Clinical Physics and Physiological Measurement, 1988, 9 (SUPPL. A): : 131 - 135
  • [32] COMPARING RECONSTRUCTION ALGORITHMS FOR ELECTRICAL-IMPEDANCE TOMOGRAPHY
    YORKEY, TJ
    WEBSTER, JG
    TOMPKINS, WJ
    IEEE TRANSACTIONS ON BIOMEDICAL ENGINEERING, 1987, 34 (11) : 843 - 852
  • [33] UNet model in image reconstruction for electrical impedance tomography
    Maciura, Lukasz
    Wojcik, Dariusz
    Rosa, Wojciech
    Rymarczyk, Tomasz
    Maj, Michal
    PRZEGLAD ELEKTROTECHNICZNY, 2022, 98 (04): : 123 - 126
  • [34] Simultaneous Reconstruction of Conductivity and Permittivity in Electrical Impedance Tomography
    Zhu, Zengyan
    Wang, Yutao
    PROCEEDINGS OF THE 2019 31ST CHINESE CONTROL AND DECISION CONFERENCE (CCDC 2019), 2019, : 3211 - 3215
  • [35] Directional Algebraic Reconstruction Technique for Electrical Impedance Tomography
    Kim, Ji Hoon
    Choi, Bong Yeol
    Ijaz, Umer Zeeshan
    Kim, Bong Seok
    Kim, Sin
    Kim, Kyung Youn
    JOURNAL OF THE KOREAN PHYSICAL SOCIETY, 2009, 54 (04) : 1439 - 1447
  • [36] Lobe based image reconstruction in Electrical Impedance Tomography
    Schullcke, Benjamin
    Gong, Bo
    Krueger-Ziolek, Sabine
    Tawhai, Merryn
    Adler, Andy
    Mueller-Lisse, Ullrich
    Moeller, Knut
    MEDICAL PHYSICS, 2017, 44 (02) : 426 - 436
  • [37] Reconstruction of Small Inclusions in Electrical Impedance Tomography Problems
    Fang, Xiaoping
    Deng, Youjun
    Chen, Xiaohong
    EAST ASIAN JOURNAL ON APPLIED MATHEMATICS, 2019, 9 (02) : 280 - 294
  • [38] Reconstruction and Imaging of Intracerebral Hemorrhage by Electrical Impedance Tomography
    Wang, L.
    Liu, W. B.
    Yu, X.
    Dong, X. Z.
    Gao, F.
    2017 10TH INTERNATIONAL CONGRESS ON IMAGE AND SIGNAL PROCESSING, BIOMEDICAL ENGINEERING AND INFORMATICS (CISP-BMEI), 2017,
  • [39] New regularized image reconstruction for electrical impedance tomography
    Hou, WD
    Mo, YL
    IMAGE MATCHING AND ANALYSIS, 2001, 4552 : 286 - 291
  • [40] A direct reconstruction method for anisotropic electrical impedance tomography
    Hamilton, S. J.
    Lassas, M.
    Siltanen, S.
    INVERSE PROBLEMS, 2014, 30 (07)