Measurement-Based Domain Parameter Optimization in Electrical Impedance Tomography Imaging

被引:25
作者
Dusek, Jan [1 ]
Mikulka, Jan [1 ]
机构
[1] Brno Univ Technol, Dept Theoret & Expt Elect Engn, Brno 61600, Czech Republic
关键词
electrical impedance tomography; Nelder– Mead optimization; electrode locations; domain deformation; complete electrode model;
D O I
10.3390/s21072507
中图分类号
O65 [分析化学];
学科分类号
070302 ; 081704 ;
摘要
This paper discusses the optimization of domain parameters in electrical impedance tomography-based imaging. Precise image reconstruction requires accurate, well-correlated physical and numerical finite element method (FEM) models; thus, we employed the Nelder-Mead algorithm and a complete electrode model to evaluate the individual parameters, including the initial conductivity, electrode misplacement, and shape deformation. The optimization process was designed to calculate the parameters of the numerical model before the image reconstruction. The models were verified via simulation and experimental measurement with single source current patterns. The impact of the optimization on the above parameters was reflected in the applied image reconstruction process, where the conductivity error dropped by 6.16% and 11.58% in adjacent and opposite driving, respectively. In the shape deformation, the inhomogeneity area ratio increased by 11.0% and 48.9%; the imprecise placement of the 6th electrode was successfully optimized with adjacent driving; the conductivity error dropped by 12.69%; and the inhomogeneity localization exhibited a rise of 66.7%. The opposite driving option produces undesired duality resulting from the measurement pattern. The designed optimization process proved to be suitable for correlating the numerical and the physical models, and it also enabled us to eliminate imaging uncertainties and artifacts.
引用
收藏
页数:20
相关论文
共 50 条
[31]  
Kriz T, 2017, 2017 PROGRESS IN ELECTROMAGNETICS RESEARCH SYMPOSIUM - SPRING (PIERS), P90, DOI 10.1109/PIERS.2017.8261712
[32]  
Krmarik D., 2019, VIBROENGINEERING PRO, V26, P68, DOI [10.21595/vp.2019.20986, DOI 10.21595/VP.2019.20986]
[33]   Convergence properties of the Nelder-Mead simplex method in low dimensions [J].
Lagarias, JC ;
Reeds, JA ;
Wright, MH ;
Wright, PE .
SIAM JOURNAL ON OPTIMIZATION, 1998, 9 (01) :112-147
[34]   Cross-section electrical resistance tomography of La SoufriSre of Guadeloupe lava dome [J].
Lesparre, Nolwenn ;
Grychtol, Bartlomiej ;
Gibert, Dominique ;
Komorowski, Jean-Christophe ;
Adler, Andy .
GEOPHYSICAL JOURNAL INTERNATIONAL, 2014, 197 (03) :1516-1526
[35]   A nonlinear approach to difference imaging in EIT; assessment of the robustness in the presence of modelling errors [J].
Liu, Dong ;
Kolehmainen, Ville ;
Siltanen, Samuli ;
Seppanen, Aku .
INVERSE PROBLEMS, 2015, 31 (03)
[36]   Artificial Sensitive Skin for Robotics Based on Electrical Impedance Tomography (vol 4, 1900161, 2020) [J].
Liu, Kai ;
Wu, Yang ;
Wang, Song ;
Wang, Huan ;
Chen, Huaijin ;
Chen, Bai ;
Yao, Jiafeng .
ADVANCED INTELLIGENT SYSTEMS, 2020, 2 (08)
[37]   Effect of Domain Shape Modeling and Measurement Errors on the 2-D D-Bar Method for EIT [J].
Murphy, Ethan K. ;
Mueller, Jennifer L. .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 2009, 28 (10) :1576-1584
[38]   Compensation of Modelling Errors Due to Unknown Domain Boundary in Electrical Impedance Tomography [J].
Nissinen, Antti ;
Kolehmainen, Ville Petteri ;
Kaipio, Jari P. .
IEEE TRANSACTIONS ON MEDICAL IMAGING, 2011, 30 (02) :231-242
[39]   Electrical Impedance Tomography for Cardio-Pulmonary Monitoring [J].
Putensen, Christian ;
Hentze, Benjamin ;
Muenster, Stefan ;
Muders, Thomas .
JOURNAL OF CLINICAL MEDICINE, 2019, 8 (08)
[40]   Comparison of Selected Machine Learning Algorithms for Industrial Electrical Tomography [J].
Rymarczyk, Tomasz ;
Klosowski, Grzegorz ;
Kozlowski, Edward ;
Tchorzewski, Pawel .
SENSORS, 2019, 19 (07)