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상호작용 이중-모드 조정방법을 이용한 저항률 영상 복원

Resistivity Image Reconstruction Using Interacting Dual-Mode Regularization

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초록

Electrical resistivity tomography (ERT) is a technique to reconstruct the internal resistivity distribution using the measured voltages on the surface electrodes. ERT inverse problem suffers from ill-posedness nature, so regularization methods are used to mitigate ill-posedness. The reconstruction performance varies depending on the type of regularization method. In this paper, an interacting dual-mode regularization method is proposed with two different regularization methods, L1-norm regularization and total variation (TV) regularization, to achieve robust reconstruction performance. The interacting dual-mode regularization method selects the suitable regularization method and combines the regularization methods based on computed mode probabilities depending on the actual conditions. The proposed method is tested with numerical simulations and the results demonstrate an improved reconstruction performance.

Abstract

Electrical resistivity tomography (ERT) is a technique to reconstruct the internal resistivity distribution using the measured voltages on the surface electrodes. ERT inverse problem suffers from ill-posedness nature, so regularization methods are used to mitigate ill-posedness. The reconstruction performance varies depending on the type of regularization method. In this paper, an interacting dual-mode regularization method is proposed with two different regularization methods, L1-norm regularization and total variation (TV) regularization, to achieve robust reconstruction performance. The interacting dual-mode regularization method selects the suitable regularization method and combines the regularization methods based on computed mode probabilities depending on the actual conditions. The proposed method is tested with numerical simulations and the results demonstrate an improved reconstruction performance.

참고문헌 (14)

  1. D. S. Holder, "Electrical Impedance Tomography: Methods, History and Applications" (2005), IOP Publishing Ltd
  2. M. Vauhkonen, "Electrical Impedance Tomography and prior information", Ph.D., pp.1997
  3. 김경연, "전기 임피던스 단층촬영을 위한 지수적으로 가중된 최소자승법을 이용한 수정된 조정 Newton-Raphson 알고리즘", 전기전자학회논문지, 4(2), pp.249~256 (2000), 한국전기전자학회
  4. 강숙인, "전기 임피던스 단층촬영법에서 잔류오차 기반의 반복적 조정기법을 이용한 영상 복원", 전기전자학회논문지, 18(2), pp.272~281 (2014), 한국전기전자학회[DOI]
  5. M. Cheney, "NOSER: An algorithm for solving the inverse conductivity problem", Int. J . Imaging Syst. Technol, 2(2), pp.66~75 (1990)
  6. W. Fan, "Modified sparse regularization for electrical impedance tomography", Review of Scientific Instruments, 87(034702), pp.1~13 (2016)
  7. B. Jin, "A reconstruction algorithm for electrical impedance tomography based on sparsity regularization", Int J Numer Methods Eng, 89, pp.337~353 (2011)
  8. M. Gehre, "Sparsity reconstruction in electrical impedance tomography: An experimental evaluation", Journal of Computational and Applied Mathematics, 236, pp.2126~2136 (2012)
  9. T. Dai, "Electrical Impedance Tomography Reconstruction Using l1 Norms for Data and Image Terms", 30th Annual International IEEE EMBS Conference, pp.2721~2724 (2008)
  10. Total Variation Regularization in Electrical Impedance Tomography, "A. Borsic", School of Mathematics, University of Manchester, 1~26, pp.Technical Report 92 (2007)
  11. A. Borsic, "In vivo Impedance Imaging With Total Variation Regularization", IEEE Transactions on Medical Imaging, 29(1), pp.44~54 (2010)
  12. T. J. Yorkey, "Comparing Reconstruction Algorithms for Electrical Impedance Tomography", IEEE Transactions on Biomedical Engineering, 34(11), pp.843~852 (1987)
  13. E. Somersalo, "Existence and uniqueness for electrode models for electric current computed tomography", SIAM J . Appl. Math, 52(4), pp.1023~1040 (1992)
  14. B. S. Kim, "Nonstationary electrical impedance tomography with the interacting multiple model scheme", Measurement Science and Technology, 15(10), pp.2113~2123 (2004)

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