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Optimal Implementation Parameters of a Nonlinear Electrical Impedance Tomography Method Using the Complete Electrode
Jeongwoo Park1, Jun Won Kang1, Eunsoo Choi1
1Department of Civil and Environmental Engineering, Hongik University, Seoul 04066, Korea.
Sensors (Basel, Switzerland)
|September 9, 2022
Summary
This study optimizes nonlinear electrical impedance tomography (EIT) by identifying ideal parameters for accurate conductivity profile reconstruction. The findings enhance EIT
Area of Science:
- Electrical Engineering
- Applied Physics
- Biomedical Engineering
Background:
- Nonlinear electrical impedance tomography (EIT) is a valuable non-destructive evaluation technique.
- Optimal implementation parameters are crucial for accurate conductivity profile reconstruction.
Purpose of the Study:
- To determine the optimal implementation parameters for a nonlinear EIT technique.
- To enhance the utility and applicability of EIT for structural analysis.
Main Methods:
- Utilized a nonlinear EIT technique with a complete electrode model for the forward problem.
- Employed a partial-differential-equation-constrained optimization approach for the inverse problem.
- Iteratively updated conductivity profiles using Karush-Kuhn-Tucker conditions and conjugate gradient method.
Main Results:
- Evaluated EIT performance under various conditions: regularization schemes, electrode numbers, input patterns, and arrangements.
- Demonstrated that the proposed EIT method achieves appropriate inversion results across different parameter settings.
- Presented optimal implementation parameters for the discussed EIT technique.
Conclusions:
- The study successfully identified optimal parameters for nonlinear EIT.
- The optimized EIT method shows promise for expanding non-destructive evaluation applications.
- Further research can leverage these findings for improved structural monitoring and diagnostics.
Keywords:
complete electrode modelelectrical impedance tomographyinverse problemoptimal implementation parameterspartial-differential-equation-constrained optimization
