Electrical Impedance Tomography-Based Abdominal Subcutaneous Fat Estimation Method Using Deep Learning.


Journal

Computational and mathematical methods in medicine
ISSN: 1748-6718
Titre abrégé: Comput Math Methods Med
Pays: United States
ID NLM: 101277751

Informations de publication

Date de publication:
2020
Historique:
received: 13 01 2020
revised: 05 04 2020
accepted: 30 04 2020
entrez: 27 6 2020
pubmed: 27 6 2020
medline: 11 5 2021
Statut: epublish

Résumé

This paper proposes a deep learning method based on electrical impedance tomography (EIT) to estimate the thickness of abdominal subcutaneous fat. EIT for evaluating the thickness of abdominal subcutaneous fat is an absolute imaging problem that aims at reconstructing conductivity distributions from current-to-voltage data. Existing reconstruction methods based on EIT have difficulty handling the inherent drawbacks of strong nonlinearity and severe ill-posedness of EIT; hence, absolute imaging may not be possible using linearized methods. To handle nonlinearity and ill-posedness, we propose a deep learning method that finds useful solutions within a restricted admissible set by accounting for prior information regarding abdominal anatomy. We determined that a specially designed training dataset used during the deep learning process significantly reduces ill-posedness in the absolute EIT problem. In the preprocessing stage, we normalize current-voltage data to alleviate the effects of electrodeposition and body geometry by exploiting knowledge regarding electrode positions and body geometry. The performance of the proposed method is demonstrated through numerical simulations and phantom experiments using a 10 channel EIT system and a human-like domain.

Identifiants

pubmed: 32587631
doi: 10.1155/2020/9657372
pmc: PMC7305546
doi:

Types de publication

Journal Article

Langues

eng

Sous-ensembles de citation

IM

Pagination

9657372

Informations de copyright

Copyright © 2020 Kyounghun Lee et al.

Déclaration de conflit d'intérêts

The authors declare that they have no conflicts of interest.

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Auteurs

Kyounghun Lee (K)

Center for Mathematical Analysis and Computation, Yonsei University, Seoul 03722, Republic of Korea.

Minha Yoo (M)

National Institute for Mathematical Science, Daejeon 34047, Republic of Korea.

Ariungerel Jargal (A)

Department of Computational Science and Engineering, Yonsei University, Seoul 03722, Republic of Korea.

Hyeuknam Kwon (H)

College of Science and Technology, Yonsei University, Wonju 26493, Republic of Korea.

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