Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)

The problem of viscoelastic isotropic and orthotropic shells steadiness under the axial dynamic load was examined. The behavior of gently-sloping variable-thickness shells and plates under all these factors is not enough investigated and needs further inquiry.Using the Bubnov-Galerkin method, the sy...

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Main Authors: Zhgoutov V.M., Abdikarimov R.A.
Format: Article
Language:English
Published: Peter the Great St. Petersburg Polytechnic University 2011-10-01
Series:Инженерно-строительный журнал
Subjects:
Online Access:http://www.engstroy.spb.ru/index_2011_06/zhgoutov_obolochki.pdf
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author Zhgoutov V.M.
Abdikarimov R.A.
author_facet Zhgoutov V.M.
Abdikarimov R.A.
author_sort Zhgoutov V.M.
collection DOAJ
description The problem of viscoelastic isotropic and orthotropic shells steadiness under the axial dynamic load was examined. The behavior of gently-sloping variable-thickness shells and plates under all these factors is not enough investigated and needs further inquiry.Using the Bubnov-Galerkin method, the system of nonlinear ordinary integro-differential expressions in partial derivatives was obtained. The numerical method based on the quadrature rules was used for solving it. The algorithm for the computer solving was obtained. The computer steadiness modeling of the analyzed shells was also held, under varying its physical, mechanical and geometrical parameters.
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spelling doaj.art-4826c34bc3954df08a6ee9f8f3c730ad2022-12-21T18:19:03ZengPeter the Great St. Petersburg Polytechnic UniversityИнженерно-строительный журнал2071-47262071-03052011-10-012461222Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)Zhgoutov V.M.Abdikarimov R.A.The problem of viscoelastic isotropic and orthotropic shells steadiness under the axial dynamic load was examined. The behavior of gently-sloping variable-thickness shells and plates under all these factors is not enough investigated and needs further inquiry.Using the Bubnov-Galerkin method, the system of nonlinear ordinary integro-differential expressions in partial derivatives was obtained. The numerical method based on the quadrature rules was used for solving it. The algorithm for the computer solving was obtained. The computer steadiness modeling of the analyzed shells was also held, under varying its physical, mechanical and geometrical parameters.http://www.engstroy.spb.ru/index_2011_06/zhgoutov_obolochki.pdfgently-sloping variable-thickness shellviscoelasticitydynamical steadiness
spellingShingle Zhgoutov V.M.
Abdikarimov R.A.
Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
Инженерно-строительный журнал
gently-sloping variable-thickness shell
viscoelasticity
dynamical steadiness
title Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
title_full Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
title_fullStr Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
title_full_unstemmed Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
title_short Geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable-thickness shells’ dynamical steadiness (rus)
title_sort geometrically nonlinear mathematical simulation the viscoelastic gently sloping variable thickness shells dynamical steadiness rus
topic gently-sloping variable-thickness shell
viscoelasticity
dynamical steadiness
url http://www.engstroy.spb.ru/index_2011_06/zhgoutov_obolochki.pdf
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