Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range

This article is devoted to the theory of the converse magnetoelectric (CME) effect for the longitudinal, bending, longitudinal-shear, and torsional resonance modes and its quasi-static regime. In contrast to the direct ME effect (DME), these issues have not been studied in sufficient detail in the l...

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Main Authors: Mirza Bichurin, Oleg Sokolov, Sergey Ivanov, Viktor Leontiev, Vyacheslav Lobekin, Gennady Semenov, Yaojin Wang
Format: Article
Language:English
Published: MDPI AG 2023-12-01
Series:Sensors
Subjects:
Online Access:https://www.mdpi.com/1424-8220/24/1/151
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author Mirza Bichurin
Oleg Sokolov
Sergey Ivanov
Viktor Leontiev
Vyacheslav Lobekin
Gennady Semenov
Yaojin Wang
author_facet Mirza Bichurin
Oleg Sokolov
Sergey Ivanov
Viktor Leontiev
Vyacheslav Lobekin
Gennady Semenov
Yaojin Wang
author_sort Mirza Bichurin
collection DOAJ
description This article is devoted to the theory of the converse magnetoelectric (CME) effect for the longitudinal, bending, longitudinal-shear, and torsional resonance modes and its quasi-static regime. In contrast to the direct ME effect (DME), these issues have not been studied in sufficient detail in the literature. However, in a number of cases, in particular in the study of low-frequency ME antennas, the results obtained are of interest. Detailed calculations with examples were carried out for the longitudinal mode on the symmetric and asymmetric structures based on Metglas/PZT (LN); the bending mode was considered for the asymmetric free structure and structure with rigidly fixed left-end Metglas/PZT (LN); the longitudinal-shear and torsional modes were investigated for the symmetric and asymmetric free structures based on Metglas/GaAs. For the identification of the torsion mode, it was suggested to perform an experiment on the ME structure based on Metglas/bimorphic LN. All calculation results are presented in the form of graphs for the CME coefficients.
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spelling doaj.art-3d05c2b3c4f34378abe87aa8866dd9fb2024-01-10T15:08:47ZengMDPI AGSensors1424-82202023-12-0124115110.3390/s24010151Modeling the Converse Magnetoelectric Effect in the Low-Frequency RangeMirza Bichurin0Oleg Sokolov1Sergey Ivanov2Viktor Leontiev3Vyacheslav Lobekin4Gennady Semenov5Yaojin Wang6Yaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaYaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaYaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaYaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaYaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaYaroslav-the-Wise Novgorod State University, 173003 Velikiy Novgorod, RussiaSchool of Materials Science and Engineering, Nanjing University of Science and Technology, Nanjing 210094, ChinaThis article is devoted to the theory of the converse magnetoelectric (CME) effect for the longitudinal, bending, longitudinal-shear, and torsional resonance modes and its quasi-static regime. In contrast to the direct ME effect (DME), these issues have not been studied in sufficient detail in the literature. However, in a number of cases, in particular in the study of low-frequency ME antennas, the results obtained are of interest. Detailed calculations with examples were carried out for the longitudinal mode on the symmetric and asymmetric structures based on Metglas/PZT (LN); the bending mode was considered for the asymmetric free structure and structure with rigidly fixed left-end Metglas/PZT (LN); the longitudinal-shear and torsional modes were investigated for the symmetric and asymmetric free structures based on Metglas/GaAs. For the identification of the torsion mode, it was suggested to perform an experiment on the ME structure based on Metglas/bimorphic LN. All calculation results are presented in the form of graphs for the CME coefficients.https://www.mdpi.com/1424-8220/24/1/151magnetoelectric effectdirect magnetoelectric effectconverse magnetoelectric effectmagnetoelectric compositemagnetoelectric coefficientelectromechanical resonance
spellingShingle Mirza Bichurin
Oleg Sokolov
Sergey Ivanov
Viktor Leontiev
Vyacheslav Lobekin
Gennady Semenov
Yaojin Wang
Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
Sensors
magnetoelectric effect
direct magnetoelectric effect
converse magnetoelectric effect
magnetoelectric composite
magnetoelectric coefficient
electromechanical resonance
title Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
title_full Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
title_fullStr Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
title_full_unstemmed Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
title_short Modeling the Converse Magnetoelectric Effect in the Low-Frequency Range
title_sort modeling the converse magnetoelectric effect in the low frequency range
topic magnetoelectric effect
direct magnetoelectric effect
converse magnetoelectric effect
magnetoelectric composite
magnetoelectric coefficient
electromechanical resonance
url https://www.mdpi.com/1424-8220/24/1/151
work_keys_str_mv AT mirzabichurin modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT olegsokolov modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT sergeyivanov modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT viktorleontiev modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT vyacheslavlobekin modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT gennadysemenov modelingtheconversemagnetoelectriceffectinthelowfrequencyrange
AT yaojinwang modelingtheconversemagnetoelectriceffectinthelowfrequencyrange