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Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes

R. Bustamante, M.H.B.M. Shariff, Mokarram Hossain Orcid Logo

International Journal of Engineering Science, Volume: 159, Start page: 103429

Swansea University Author: Mokarram Hossain Orcid Logo

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Abstract

Recently, among other smart and multifunctional materials, magneto-electric soft materials are expected to open a new horizon with myriad of potential applications such as wireless energy harvesting, spintronics and nonvolatile memories, magneto-electric random access memory, to mention a few. Magne...

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Published in: International Journal of Engineering Science
ISSN: 0020-7225
Published: Elsevier BV 2021
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URI: https://cronfa.swan.ac.uk/Record/cronfa55804
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first_indexed 2020-12-02T10:12:43Z
last_indexed 2021-02-16T04:18:56Z
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spelling 2021-02-15T16:10:42.3037379 v2 55804 2020-12-02 Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes 140f4aa5c5ec18ec173c8542a7fddafd 0000-0002-4616-1104 Mokarram Hossain Mokarram Hossain true false 2020-12-02 GENG Recently, among other smart and multifunctional materials, magneto-electric soft materials are expected to open a new horizon with myriad of potential applications such as wireless energy harvesting, spintronics and nonvolatile memories, magneto-electric random access memory, to mention a few. Magneto-electric coupling can be defined as the ability of a material to electrically polarize upon the application of a magnetic field and conversely, to magnetize under the application of an electric field. In contrast to traditional multi-ferroic hard materials, magneto-electric soft materials are of largely deformable where electric and magnetic fields and mechanical deformations are intricately coupled at finite strians. In this contribution, we will emphasis to formulate generalised mathematical frameworks of finitely deformed magneto-electric soft materials. After elaborating fundamental and governing equations, some homogeneous and non-homogeneous classical boundary value problems are studied under magneto-electrically coupled loads. Journal Article International Journal of Engineering Science 159 103429 Elsevier BV 0020-7225 Magneto-electro-mechanical coupling, Magneto-active materials, Electro-active materials, Finite strains, Multi-ferroic materials 1 2 2021 2021-02-01 10.1016/j.ijengsci.2020.103429 COLLEGE NANME General Engineering COLLEGE CODE GENG Swansea University 2021-02-15T16:10:42.3037379 2020-12-02T10:10:48.7861017 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - General Engineering R. Bustamante 1 M.H.B.M. Shariff 2 Mokarram Hossain 0000-0002-4616-1104 3 55804__18786__d9286a97ba4847e8a4c5d115e4207542.pdf 55804.pdf 2020-12-02T10:12:22.3366537 Output 509551 application/pdf Accepted Manuscript true 2021-12-06T00:00:00.0000000 ©2020 All rights reserved. All article content, except where otherwise noted, is licensed under a Creative Commons Attribution Non-Commercial No Derivatives License (CC-BY-NC-ND) true eng http://creativecommons.org/licenses/by-nc-nd/4.0/ 68 Rebecca Kelleher 0000-0002-6791-2886 R.Kelleher@Swansea.ac.uk true true
title Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
spellingShingle Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
Mokarram Hossain
title_short Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
title_full Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
title_fullStr Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
title_full_unstemmed Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
title_sort Mathematical formulations for elastic magneto-electrically coupled soft materials at finite strains: Time-independent processes
author_id_str_mv 140f4aa5c5ec18ec173c8542a7fddafd
author_id_fullname_str_mv 140f4aa5c5ec18ec173c8542a7fddafd_***_Mokarram Hossain
author Mokarram Hossain
author2 R. Bustamante
M.H.B.M. Shariff
Mokarram Hossain
format Journal article
container_title International Journal of Engineering Science
container_volume 159
container_start_page 103429
publishDate 2021
institution Swansea University
issn 0020-7225
doi_str_mv 10.1016/j.ijengsci.2020.103429
publisher Elsevier BV
college_str Faculty of Science and Engineering
hierarchytype
hierarchy_top_id facultyofscienceandengineering
hierarchy_top_title Faculty of Science and Engineering
hierarchy_parent_id facultyofscienceandengineering
hierarchy_parent_title Faculty of Science and Engineering
department_str School of Aerospace, Civil, Electrical, General and Mechanical Engineering - General Engineering{{{_:::_}}}Faculty of Science and Engineering{{{_:::_}}}School of Aerospace, Civil, Electrical, General and Mechanical Engineering - General Engineering
document_store_str 1
active_str 0
description Recently, among other smart and multifunctional materials, magneto-electric soft materials are expected to open a new horizon with myriad of potential applications such as wireless energy harvesting, spintronics and nonvolatile memories, magneto-electric random access memory, to mention a few. Magneto-electric coupling can be defined as the ability of a material to electrically polarize upon the application of a magnetic field and conversely, to magnetize under the application of an electric field. In contrast to traditional multi-ferroic hard materials, magneto-electric soft materials are of largely deformable where electric and magnetic fields and mechanical deformations are intricately coupled at finite strians. In this contribution, we will emphasis to formulate generalised mathematical frameworks of finitely deformed magneto-electric soft materials. After elaborating fundamental and governing equations, some homogeneous and non-homogeneous classical boundary value problems are studied under magneto-electrically coupled loads.
published_date 2021-02-01T04:03:14Z
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