Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites

The paper explores the curing processes of unfilled epoxy resins ED-16. Mathematical modeling of curing processes has been performed and mathematical models of curing processes are presented in the form of full quadratic polynomial models. Separately, the degree of curing of unfilled epoxy compositi...

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Main Author: Bormotov Alexei
Format: Article
Language:English
Published: EDP Sciences 2023-01-01
Series:E3S Web of Conferences
Subjects:
Online Access:https://www.e3s-conferences.org/articles/e3sconf/pdf/2023/13/e3sconf_ersme2023_01089.pdf
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author Bormotov Alexei
author_facet Bormotov Alexei
author_sort Bormotov Alexei
collection DOAJ
description The paper explores the curing processes of unfilled epoxy resins ED-16. Mathematical modeling of curing processes has been performed and mathematical models of curing processes are presented in the form of full quadratic polynomial models. Separately, the degree of curing of unfilled epoxy compositions is studied. As a result of exploring the obtained models and performing optimization procedures for the ED-16 resin, theoretical aspects of curing high-viscosity epoxy systems were developed and recipe-technological parameters for obtaining a high-strength polymer matrix based on the high-viscosity ED-16 resin were proposed, which makes it possible to obtain epoxy composites with specified parameters structures and properties.
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spelling doaj.art-6f6c6f80ffc34d2d862cd95196afe8572023-04-07T08:57:52ZengEDP SciencesE3S Web of Conferences2267-12422023-01-013760108910.1051/e3sconf/202337601089e3sconf_ersme2023_01089Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive compositesBormotov Alexei0Penza State Technological UniversityThe paper explores the curing processes of unfilled epoxy resins ED-16. Mathematical modeling of curing processes has been performed and mathematical models of curing processes are presented in the form of full quadratic polynomial models. Separately, the degree of curing of unfilled epoxy compositions is studied. As a result of exploring the obtained models and performing optimization procedures for the ED-16 resin, theoretical aspects of curing high-viscosity epoxy systems were developed and recipe-technological parameters for obtaining a high-strength polymer matrix based on the high-viscosity ED-16 resin were proposed, which makes it possible to obtain epoxy composites with specified parameters structures and properties.https://www.e3s-conferences.org/articles/e3sconf/pdf/2023/13/e3sconf_ersme2023_01089.pdfcomposite materialsmathematical modelingoptimal structureoptimization of properties
spellingShingle Bormotov Alexei
Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
E3S Web of Conferences
composite materials
mathematical modeling
optimal structure
optimization of properties
title Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
title_full Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
title_fullStr Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
title_full_unstemmed Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
title_short Cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
title_sort cure modeling and optimization of the composition of the polymer matrix for magnetostrictive composites
topic composite materials
mathematical modeling
optimal structure
optimization of properties
url https://www.e3s-conferences.org/articles/e3sconf/pdf/2023/13/e3sconf_ersme2023_01089.pdf
work_keys_str_mv AT bormotovalexei curemodelingandoptimizationofthecompositionofthepolymermatrixformagnetostrictivecomposites