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Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior
Smart Materials and Structures, Volume: 30, Issue: 4, Start page: 045003
Swansea University Author: Mokarram Hossain
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DOI (Published version): 10.1088/1361-665x/abe4e5
Abstract
Semi-crystalline polymers offer great opportunities for design and tuning of multi-shape memory effect (multi-SME) through their programmable melting transitions. However, coexistence of amorphous and crystalline components as well as their multiple interfaces results in complex cooperative dynamics...
Published in: | Smart Materials and Structures |
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ISSN: | 0964-1726 1361-665X |
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IOP Publishing
2021
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URI: | https://cronfa.swan.ac.uk/Record/cronfa56240 |
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2025-01-15T12:58:59.1655352 v2 56240 2021-02-12 Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior 140f4aa5c5ec18ec173c8542a7fddafd 0000-0002-4616-1104 Mokarram Hossain Mokarram Hossain true false 2021-02-12 ACEM Semi-crystalline polymers offer great opportunities for design and tuning of multi-shape memory effect (multi-SME) through their programmable melting transitions. However, coexistence of amorphous and crystalline components as well as their multiple interfaces results in complex cooperative dynamics. In this study, we propose a one-dimensional (1D) multi-modal dynamic model to describe the commutative and cooperative dynamics in semi-crystalline shape memory polymers (SMPs) undergoing multi-SME. A three-phase model and Takayanagi principle are firstly applied to study the cooperative dynamics of amorphous/crystalline components and their interfaces. Phase transition theory and modified Avrami theory are used to model the cooperative dynamics of glass and melting transitions, respectively. Commutative dynamics and glass/melting transitions are further investigated to achieve on-demand multi-SME and shape recovery behaviors. Finally, effectiveness of the newly established model was demonstrated to predict triple-SMEs and quadruple-SMEs in semi-crystalline polymers reported in literature, and the theoretically obtained results show good agreements with the experimental ones. Journal Article Smart Materials and Structures 30 4 045003 IOP Publishing 0964-1726 1361-665X semi-crystalline polymer, commutative dynamics, shape memory effect 1 4 2021 2021-04-01 10.1088/1361-665x/abe4e5 COLLEGE NANME Aerospace, Civil, Electrical, and Mechanical Engineering COLLEGE CODE ACEM Swansea University Not Required National Natural Science Foundation of China (NSFC) under Grant No. 11725208 and UK Newton Mobility Grant (IE161019) through Royal Society and NFSC. 2025-01-15T12:58:59.1655352 2021-02-12T11:06:56.8487961 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Mechanical Engineering Xiaodong Wang 1 Haibao Lu 2 Galina Gorbacheva 3 Mokarram Hossain 0000-0002-4616-1104 4 Yong Qing Fu 5 56240__19277__152dc628ff2a460eb845d62c320a6084.pdf 56240.pdf 2021-02-12T11:09:02.9465557 Output 4294804 application/pdf Accepted Manuscript true 2022-02-22T00:00:00.0000000 true eng http://creativecommons.org/licenses/by-nc-nd/4.0/ |
title |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
spellingShingle |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior Mokarram Hossain |
title_short |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
title_full |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
title_fullStr |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
title_full_unstemmed |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
title_sort |
Multi-modal commutative dynamics in semi-crystalline polymers undergoing multiple shape memory behavior |
author_id_str_mv |
140f4aa5c5ec18ec173c8542a7fddafd |
author_id_fullname_str_mv |
140f4aa5c5ec18ec173c8542a7fddafd_***_Mokarram Hossain |
author |
Mokarram Hossain |
author2 |
Xiaodong Wang Haibao Lu Galina Gorbacheva Mokarram Hossain Yong Qing Fu |
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Journal article |
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Smart Materials and Structures |
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30 |
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4 |
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045003 |
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Swansea University |
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0964-1726 1361-665X |
doi_str_mv |
10.1088/1361-665x/abe4e5 |
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IOP Publishing |
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Faculty of Science and Engineering |
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Faculty of Science and Engineering |
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facultyofscienceandengineering |
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Faculty of Science and Engineering |
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School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Mechanical Engineering{{{_:::_}}}Faculty of Science and Engineering{{{_:::_}}}School of Aerospace, Civil, Electrical, General and Mechanical Engineering - Mechanical Engineering |
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description |
Semi-crystalline polymers offer great opportunities for design and tuning of multi-shape memory effect (multi-SME) through their programmable melting transitions. However, coexistence of amorphous and crystalline components as well as their multiple interfaces results in complex cooperative dynamics. In this study, we propose a one-dimensional (1D) multi-modal dynamic model to describe the commutative and cooperative dynamics in semi-crystalline shape memory polymers (SMPs) undergoing multi-SME. A three-phase model and Takayanagi principle are firstly applied to study the cooperative dynamics of amorphous/crystalline components and their interfaces. Phase transition theory and modified Avrami theory are used to model the cooperative dynamics of glass and melting transitions, respectively. Commutative dynamics and glass/melting transitions are further investigated to achieve on-demand multi-SME and shape recovery behaviors. Finally, effectiveness of the newly established model was demonstrated to predict triple-SMEs and quadruple-SMEs in semi-crystalline polymers reported in literature, and the theoretically obtained results show good agreements with the experimental ones. |
published_date |
2021-04-01T01:59:40Z |
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1822637299286933504 |
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11.048994 |