Viscoelastic Pure Bending Layered and Composite Prismatic Beams

The article carried a generalization of the technical theory of pure bending uniform prismatic beam of constant thickness and height in case of viscoelastic laminated composite beam. Used hereditary theory of viscoelastic creep uniformly aging bodies. Calculated averaged by Voigt and Reuss values of...

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Autores principales:	A.S. Kravchuk, E.V. Tomilo
Formato:	article
Lenguaje:	EN RU
Publicado:	National Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering" 2014
Materias:	viscoelastic material laminated beams composite beams Mechanical engineering and machinery TJ1-1570
Acceso en línea:	https://doaj.org/article/5e384f4ed4b44649aa99ff207984058e
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spelling	oai:doaj.org-article:5e384f4ed4b44649aa99ff207984058e2021-11-19T07:17:53ZViscoelastic Pure Bending Layered and Composite Prismatic Beams1995-04702518-1475https://doaj.org/article/5e384f4ed4b44649aa99ff207984058e2014-09-01T00:00:00Zhttp://mmmm.by/en/readers-en/archive-room-en?layout=edit&id=165https://doaj.org/toc/1995-0470https://doaj.org/toc/2518-1475The article carried a generalization of the technical theory of pure bending uniform prismatic beam of constant thickness and height in case of viscoelastic laminated composite beam. Used hereditary theory of viscoelastic creep uniformly aging bodies. Calculated averaged by Voigt and Reuss values of deformation parameters of the composite beam in pure bending.The effective instantaneous elastic modulus and instantaneous radius of curvature of the neutral layer of a flexible beam. Discovered that the Hill’s effective values of instantaneous elastic modulus for bending of a beam and for uniaxial tension / compression viscoelastic composite rods are the same.A.S. KravchukE.V. TomiloNational Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering"articleviscoelastic materiallaminated beamscomposite beamsMechanical engineering and machineryTJ1-1570ENRUМеханика машин, механизмов и материалов, Iss 3(28), Pp 48-52 (2014)
institution	DOAJ
collection	DOAJ
language	EN RU
topic	viscoelastic material laminated beams composite beams Mechanical engineering and machinery TJ1-1570
spellingShingle	viscoelastic material laminated beams composite beams Mechanical engineering and machinery TJ1-1570 A.S. Kravchuk E.V. Tomilo Viscoelastic Pure Bending Layered and Composite Prismatic Beams
description	The article carried a generalization of the technical theory of pure bending uniform prismatic beam of constant thickness and height in case of viscoelastic laminated composite beam. Used hereditary theory of viscoelastic creep uniformly aging bodies. Calculated averaged by Voigt and Reuss values of deformation parameters of the composite beam in pure bending.The effective instantaneous elastic modulus and instantaneous radius of curvature of the neutral layer of a flexible beam. Discovered that the Hill’s effective values of instantaneous elastic modulus for bending of a beam and for uniaxial tension / compression viscoelastic composite rods are the same.
format	article
author	A.S. Kravchuk E.V. Tomilo
author_facet	A.S. Kravchuk E.V. Tomilo
author_sort	A.S. Kravchuk
title	Viscoelastic Pure Bending Layered and Composite Prismatic Beams
title_short	Viscoelastic Pure Bending Layered and Composite Prismatic Beams
title_full	Viscoelastic Pure Bending Layered and Composite Prismatic Beams
title_fullStr	Viscoelastic Pure Bending Layered and Composite Prismatic Beams
title_full_unstemmed	Viscoelastic Pure Bending Layered and Composite Prismatic Beams
title_sort	viscoelastic pure bending layered and composite prismatic beams
publisher	National Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering"
publishDate	2014
url	https://doaj.org/article/5e384f4ed4b44649aa99ff207984058e
work_keys_str_mv	AT askravchuk viscoelasticpurebendinglayeredandcompositeprismaticbeams AT evtomilo viscoelasticpurebendinglayeredandcompositeprismaticbeams
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Viscoelastic Pure Bending Layered and Composite Prismatic Beams

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