Eddy current modeling in linear and nonlinear multifilamentary composite materials
In this work, a numerical model is developed for a rapid computation of eddy currents in composite materials, adaptable for both carbon fiber reinforced polymers (CFRPs) for NDT applications and multifilamentary high temperature superconductive (HTS) tapes for AC loss evaluation. The proposed model...
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Online Access: | https://doi.org/10.1515/phys-2018-0026 |
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doaj-acd988b1e42e45138f49dcf0f6fe5a422021-09-05T13:59:35ZengDe GruyterOpen Physics2391-54712018-04-0116118318710.1515/phys-2018-0026phys-2018-0026Eddy current modeling in linear and nonlinear multifilamentary composite materialsMenana Hocine0Farhat Mohamad1Hinaje Melika2Berger Kevin3Douine Bruno4Lévêque Jean5Group of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceGroup of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceGroup of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceGroup of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceGroup of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceGroup of Research in Electrical Engineering of Nancy (GREEN), University of Lorraine Vandoeuvre-Lès-Nancy, Nancy, FranceIn this work, a numerical model is developed for a rapid computation of eddy currents in composite materials, adaptable for both carbon fiber reinforced polymers (CFRPs) for NDT applications and multifilamentary high temperature superconductive (HTS) tapes for AC loss evaluation. The proposed model is based on an integro-differential formulation in terms of the electric vector potential in the frequency domain. The high anisotropy and the nonlinearity of the considered materials are easily handled in the frequency domain.https://doi.org/10.1515/phys-2018-0026eddy currentmultifilamentary composite materialsanisotropynolinearitynumerical modeling85.25.am84.71.mn74.25.n-02.60.cb02.70.bf |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Menana Hocine Farhat Mohamad Hinaje Melika Berger Kevin Douine Bruno Lévêque Jean |
spellingShingle |
Menana Hocine Farhat Mohamad Hinaje Melika Berger Kevin Douine Bruno Lévêque Jean Eddy current modeling in linear and nonlinear multifilamentary composite materials Open Physics eddy current multifilamentary composite materials anisotropy nolinearity numerical modeling 85.25.am 84.71.mn 74.25.n- 02.60.cb 02.70.bf |
author_facet |
Menana Hocine Farhat Mohamad Hinaje Melika Berger Kevin Douine Bruno Lévêque Jean |
author_sort |
Menana Hocine |
title |
Eddy current modeling in linear and nonlinear multifilamentary composite materials |
title_short |
Eddy current modeling in linear and nonlinear multifilamentary composite materials |
title_full |
Eddy current modeling in linear and nonlinear multifilamentary composite materials |
title_fullStr |
Eddy current modeling in linear and nonlinear multifilamentary composite materials |
title_full_unstemmed |
Eddy current modeling in linear and nonlinear multifilamentary composite materials |
title_sort |
eddy current modeling in linear and nonlinear multifilamentary composite materials |
publisher |
De Gruyter |
series |
Open Physics |
issn |
2391-5471 |
publishDate |
2018-04-01 |
description |
In this work, a numerical model is developed for a rapid computation of eddy currents in composite materials, adaptable for both carbon fiber reinforced polymers (CFRPs) for NDT applications and multifilamentary high temperature superconductive (HTS) tapes for AC loss evaluation. The proposed model is based on an integro-differential formulation in terms of the electric vector potential in the frequency domain. The high anisotropy and the nonlinearity of the considered materials are easily handled in the frequency domain. |
topic |
eddy current multifilamentary composite materials anisotropy nolinearity numerical modeling 85.25.am 84.71.mn 74.25.n- 02.60.cb 02.70.bf |
url |
https://doi.org/10.1515/phys-2018-0026 |
work_keys_str_mv |
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1717813322302095360 |