Optimization of thick-walled spherical shells at thermal and power influences

The problem of optimization for thick-walled shell, experiencing temperature and power feedback. Under the influence of temperature field the properties of material of an object can change. That allows to manage the deflected mode of such objects while achieving a certain law of radial change of phy...

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Main Authors: Litvinov Stepan, Beskopylny Alex, Trush Lyubov, Yazyev Serdar
Format: Article
Language:English
Published: EDP Sciences 2017-01-01
Series:MATEC Web of Conferences
Online Access:https://doi.org/10.1051/matecconf/201710604013
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spelling doaj-fce2859e753f46d18c8ca17c2b4f8c2c2021-02-02T09:14:54ZengEDP SciencesMATEC Web of Conferences2261-236X2017-01-011060401310.1051/matecconf/201710604013matecconf_spbw2017_04013Optimization of thick-walled spherical shells at thermal and power influencesLitvinov Stepan0Beskopylny Alex1Trush Lyubov2Yazyev Serdar3Don State Technical UniversityDon State Technical UniversityDon State Technical UniversityDon State Technical UniversityThe problem of optimization for thick-walled shell, experiencing temperature and power feedback. Under the influence of temperature field the properties of material of an object can change. That allows to manage the deflected mode of such objects while achieving a certain law of radial change of physical and mechanical parameters. A centrally symmetric problem of elasticity theory is studied. As a result we received a law of variation of Young's modulus, in which a spherical dome is equally stressed according to the simplified theory of Mohr. The problem was reduced to a Bernoulli differential equation. This equation was solved numerically using Runge-Kutta method of fourth order.https://doi.org/10.1051/matecconf/201710604013
collection DOAJ
language English
format Article
sources DOAJ
author Litvinov Stepan
Beskopylny Alex
Trush Lyubov
Yazyev Serdar
spellingShingle Litvinov Stepan
Beskopylny Alex
Trush Lyubov
Yazyev Serdar
Optimization of thick-walled spherical shells at thermal and power influences
MATEC Web of Conferences
author_facet Litvinov Stepan
Beskopylny Alex
Trush Lyubov
Yazyev Serdar
author_sort Litvinov Stepan
title Optimization of thick-walled spherical shells at thermal and power influences
title_short Optimization of thick-walled spherical shells at thermal and power influences
title_full Optimization of thick-walled spherical shells at thermal and power influences
title_fullStr Optimization of thick-walled spherical shells at thermal and power influences
title_full_unstemmed Optimization of thick-walled spherical shells at thermal and power influences
title_sort optimization of thick-walled spherical shells at thermal and power influences
publisher EDP Sciences
series MATEC Web of Conferences
issn 2261-236X
publishDate 2017-01-01
description The problem of optimization for thick-walled shell, experiencing temperature and power feedback. Under the influence of temperature field the properties of material of an object can change. That allows to manage the deflected mode of such objects while achieving a certain law of radial change of physical and mechanical parameters. A centrally symmetric problem of elasticity theory is studied. As a result we received a law of variation of Young's modulus, in which a spherical dome is equally stressed according to the simplified theory of Mohr. The problem was reduced to a Bernoulli differential equation. This equation was solved numerically using Runge-Kutta method of fourth order.
url https://doi.org/10.1051/matecconf/201710604013
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AT beskopylnyalex optimizationofthickwalledsphericalshellsatthermalandpowerinfluences
AT trushlyubov optimizationofthickwalledsphericalshellsatthermalandpowerinfluences
AT yazyevserdar optimizationofthickwalledsphericalshellsatthermalandpowerinfluences
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