No Cover Image

Journal article 725 views

A small-strain model to simulate the curing of thermosets

Mokarram Hossain Orcid Logo

Computational Mechanics, Volume: 43, Issue: 6, Pages: 769 - 779

Swansea University Author: Mokarram Hossain Orcid Logo

Full text not available from this repository: check for access using links below.

Abstract

This contribution presents a newly developed phenomenological model to describe the curing process of thermosets undergoing small strain deformations. The governing equations are derived from a number of physical and chemical presuppositions and details of the numerical implementation within the fin...

Full description

Published in: Computational Mechanics
ISSN: 0178-7675
Published: Berlin Springer-Verlag 2009
Online Access: Check full text

URI: https://cronfa.swan.ac.uk/Record/cronfa38894
Tags: Add Tag
No Tags, Be the first to tag this record!
first_indexed 2018-02-27T19:48:53Z
last_indexed 2018-02-27T19:48:53Z
id cronfa38894
recordtype SURis
fullrecord <?xml version="1.0"?><rfc1807><datestamp>2018-02-27T16:32:13.7080566</datestamp><bib-version>v2</bib-version><id>38894</id><entry>2018-02-27</entry><title>A small-strain model to simulate the curing of thermosets</title><swanseaauthors><author><sid>140f4aa5c5ec18ec173c8542a7fddafd</sid><ORCID>0000-0002-4616-1104</ORCID><firstname>Mokarram</firstname><surname>Hossain</surname><name>Mokarram Hossain</name><active>true</active><ethesisStudent>false</ethesisStudent></author></swanseaauthors><date>2018-02-27</date><deptcode>GENG</deptcode><abstract>This contribution presents a newly developed phenomenological model to describe the curing process of thermosets undergoing small strain deformations. The governing equations are derived from a number of physical and chemical presuppositions and details of the numerical implementation within the finite element method are given. The curing of thermosets is a very complex process involving a series of chemical reactions which result in the conversion of liquid low molecular weight monomer mixtures into highly cross-linked solid macromolecular structures. This phase transition from a viscous fluid to a viscoelastic solid can be modelled by a constitutive relation which is based on a temporal evolution of shear modulus and relaxation time. Some numerical examples demonstrate the capability of the model to correctly represent the evolution of elastic and inelastic material properties as well as the volume shrinkage taking place during the curing process.</abstract><type>Journal Article</type><journal>Computational Mechanics</journal><volume>43</volume><journalNumber>6</journalNumber><paginationStart>769</paginationStart><paginationEnd>779</paginationEnd><publisher>Springer-Verlag</publisher><placeOfPublication>Berlin</placeOfPublication><issnPrint>0178-7675</issnPrint><keywords>Curing, Thermosets, Viscoelasticity, Stiffness increase, Volume shrinkage</keywords><publishedDay>1</publishedDay><publishedMonth>5</publishedMonth><publishedYear>2009</publishedYear><publishedDate>2009-05-01</publishedDate><doi>10.1007/s00466-008-0344-5</doi><url>https://link.springer.com/article/10.1007/s00466-008-0344-5</url><notes/><college>COLLEGE NANME</college><department>General Engineering</department><CollegeCode>COLLEGE CODE</CollegeCode><DepartmentCode>GENG</DepartmentCode><institution>Swansea University</institution><apcterm/><lastEdited>2018-02-27T16:32:13.7080566</lastEdited><Created>2018-02-27T16:27:23.5567817</Created><path><level id="1">Faculty of Science and Engineering</level><level id="2">School of Aerospace, Civil, Electrical, General and Mechanical Engineering - General Engineering</level></path><authors><author><firstname>Mokarram</firstname><surname>Hossain</surname><orcid>0000-0002-4616-1104</orcid><order>1</order></author></authors><documents/><OutputDurs/></rfc1807>
spelling 2018-02-27T16:32:13.7080566 v2 38894 2018-02-27 A small-strain model to simulate the curing of thermosets 140f4aa5c5ec18ec173c8542a7fddafd 0000-0002-4616-1104 Mokarram Hossain Mokarram Hossain true false 2018-02-27 GENG This contribution presents a newly developed phenomenological model to describe the curing process of thermosets undergoing small strain deformations. The governing equations are derived from a number of physical and chemical presuppositions and details of the numerical implementation within the finite element method are given. The curing of thermosets is a very complex process involving a series of chemical reactions which result in the conversion of liquid low molecular weight monomer mixtures into highly cross-linked solid macromolecular structures. This phase transition from a viscous fluid to a viscoelastic solid can be modelled by a constitutive relation which is based on a temporal evolution of shear modulus and relaxation time. Some numerical examples demonstrate the capability of the model to correctly represent the evolution of elastic and inelastic material properties as well as the volume shrinkage taking place during the curing process. Journal Article Computational Mechanics 43 6 769 779 Springer-Verlag Berlin 0178-7675 Curing, Thermosets, Viscoelasticity, Stiffness increase, Volume shrinkage 1 5 2009 2009-05-01 10.1007/s00466-008-0344-5 https://link.springer.com/article/10.1007/s00466-008-0344-5 COLLEGE NANME General Engineering COLLEGE CODE GENG Swansea University 2018-02-27T16:32:13.7080566 2018-02-27T16:27:23.5567817 Faculty of Science and Engineering School of Aerospace, Civil, Electrical, General and Mechanical Engineering - General Engineering Mokarram Hossain 0000-0002-4616-1104 1
title A small-strain model to simulate the curing of thermosets
spellingShingle A small-strain model to simulate the curing of thermosets
Mokarram Hossain
title_short A small-strain model to simulate the curing of thermosets
title_full A small-strain model to simulate the curing of thermosets
title_fullStr A small-strain model to simulate the curing of thermosets
title_full_unstemmed A small-strain model to simulate the curing of thermosets
title_sort A small-strain model to simulate the curing of thermosets
author_id_str_mv 140f4aa5c5ec18ec173c8542a7fddafd
author_id_fullname_str_mv 140f4aa5c5ec18ec173c8542a7fddafd_***_Mokarram Hossain
author Mokarram Hossain
author2 Mokarram Hossain
format Journal article
container_title Computational Mechanics
container_volume 43
container_issue 6
container_start_page 769
publishDate 2009
institution Swansea University
issn 0178-7675
doi_str_mv 10.1007/s00466-008-0344-5
publisher Springer-Verlag
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
url https://link.springer.com/article/10.1007/s00466-008-0344-5
document_store_str 0
active_str 0
description This contribution presents a newly developed phenomenological model to describe the curing process of thermosets undergoing small strain deformations. The governing equations are derived from a number of physical and chemical presuppositions and details of the numerical implementation within the finite element method are given. The curing of thermosets is a very complex process involving a series of chemical reactions which result in the conversion of liquid low molecular weight monomer mixtures into highly cross-linked solid macromolecular structures. This phase transition from a viscous fluid to a viscoelastic solid can be modelled by a constitutive relation which is based on a temporal evolution of shear modulus and relaxation time. Some numerical examples demonstrate the capability of the model to correctly represent the evolution of elastic and inelastic material properties as well as the volume shrinkage taking place during the curing process.
published_date 2009-05-01T03:49:20Z
_version_ 1763752396229443584
score 11.012678