Improved Configurations for 3D Acoustoelectric Tomography With a Minimal Number of Electrodes

被引:1
作者
Keeshan, Ben [1 ]
Adler, Andy [2 ]
Rossa, Carlos [2 ]
机构
[1] Carleton Univ, Dept Syst & Comp Engn, Ottawa, ON K1S 5B, Canada
[2] Carleton Univ, Dept Syst & Comp Engn, Ottawa, ON, Canada
基金
加拿大自然科学与工程研究理事会;
关键词
Electrical impedance tomography; Electrodes; Conductivity; Image reconstruction; Three-dimensional displays; Sensitivity; Biomedical measurement; Acoustic devices; acoustoelectric tomography; acoustoeletric effect; ELECTRICAL-IMPEDANCE TOMOGRAPHY; CONDUCTIVITY; SPECTROSCOPY;
D O I
10.1109/TBME.2023.3290472
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
Objective: Acoustoelectric tomography (AET) is a hybrid imaging technique combining ultrasound and electrical impedance tomography (EIT). It exploits the acoustoelectric effect (AAE): an US wave propagating through the medium induces a local change in conductivity, depending on the acoustoelectric properties of the medium. Typically, AET image reconstruction is limited to 2D and most cases employ a large number of surface electrodes. Methods: This article investigates the detectability of contrasts in AET. We characterize the AEE signal as a function of the medium conductivity and electrode placement, using a novel 3D analytical model of the AET forward problem. The proposed model is compared to a finite element method simulation. Results: In a cylindrical geometry with an inclusion contrast of 5 times the background and two pairs of electrodes, the maximum, minimum, and mean suppression of the AEE signal are 68.5%, 3.12%, and 49.0%, respectively, over a random scan of electrode positions. The proposed model is compared to a finite element method simulation and the minimum mesh sizes required successfully model the signal is estimated. Conclusion: We show that the coupling of AAE and EIT leads to a suppressed signal and the magnitude of the reduction is a function of geometry of the medium, contrast and electrode locations. Significance: This model can aid in the reconstruction of AET images involving a minimum number of electrodes to determine the optimal electrode placement.
引用
收藏
页码:3501 / 3512
页数:12
相关论文
共 50 条
[21]   Electrical impedance tomography: 3D reconstructions using scattering transforms [J].
Delbary, Fabrice ;
Hansen, Per Christian ;
Knudsen, Kim .
APPLICABLE ANALYSIS, 2012, 91 (04) :737-755
[22]   3D electrical resistivity tomography as an aid in investigating gravimetric water content and shear strength parameters [J].
Neyamadpour, Ahmad .
ENVIRONMENTAL EARTH SCIENCES, 2019, 78 (19)
[23]   Comparison of the Forward Problem Computation of Magnetic Induction Tomography on Two Kinds of 3D Brain Numerical Model [J].
Liu, Ruigang ;
Wang, Lei ;
Liu, Runsheng ;
Dong, Xiuzhen .
JOURNAL OF MEDICAL IMAGING AND HEALTH INFORMATICS, 2015, 5 (08) :1765-1770
[24]   Measuring 3D Cell Culture Viability in Multiple 3D Printed Scaffolds Within a Single Miniature Electrical Impedance Tomography Sensor [J].
Ogawa, Ryoma ;
Hallas-Potts, Amelia ;
Wu, Hancong ;
Jia, Jiabin ;
Bagnaninchi, Pierre O. .
ADVANCED ENGINEERING MATERIALS, 2021, 23 (10)
[25]   A Bayesian approach and total variation priors in 3D Electrical Impedance Tomography [J].
Kolehmainen, V ;
Somersalo, E ;
Vauhkonen, PJ ;
Vauhkonen, M ;
Kaipio, JP .
PROCEEDINGS OF THE 20TH ANNUAL INTERNATIONAL CONFERENCE OF THE IEEE ENGINEERING IN MEDICINE AND BIOLOGY SOCIETY, VOL 20, PTS 1-6: BIOMEDICAL ENGINEERING TOWARDS THE YEAR 2000 AND BEYOND, 1998, 20 :1028-1031
[26]   Sparse 3D reconstructions in electrical impedance tomography using real data [J].
Gehre, Matthias ;
Kluth, Tobias ;
Sebu, Cristiana ;
Maass, Peter .
INVERSE PROBLEMS IN SCIENCE AND ENGINEERING, 2014, 22 (01) :31-44
[27]   Electrical impedance tomography system using 3D finite element algorithm [J].
Rerkratn, A ;
Chitsakul, K ;
Suwanna, P ;
Sangworasil, M .
IEEE 2000 TENCON PROCEEDINGS, VOLS I-III: INTELLIGENT SYSTEMS AND TECHNOLOGIES FOR THE NEW MILLENNIUM, 2000, :499-502
[28]   A 3D electrical impedance tomography (EIT) system for breast cancer detection [J].
Cherepenin, V ;
Karpov, A ;
Korjenevsky, A ;
Kornienko, V ;
Mazaletskaya, A ;
Mazourov, D ;
Meister, D .
PHYSIOLOGICAL MEASUREMENT, 2001, 22 (01) :9-18
[29]   3D mapped infinite boundary elements usage in Electrical Impedance Tomography [J].
Panczyk, Maciej ;
Sikora, Jan .
PRZEGLAD ELEKTROTECHNICZNY, 2009, 85 (05) :71-74
[30]   Experimental evaluation of 3D electrical impedance tomography with total variation prior [J].
Gonzalez, G. ;
Huttunen, J. M. J. ;
Kolehmainen, V. ;
Seppanen, A. ;
Vauhkonen, M. .
INVERSE PROBLEMS IN SCIENCE AND ENGINEERING, 2016, 24 (08) :1411-1431