About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance
Basing on the equations of three-dimensional problem of elasticity theory, asymptotic solutions of non-classical boundary value problems of natural vibrations of orthotropic shells in the presence of viscous internal resistance are obtained, when the top front surface of the shell is given with two...
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National Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering"
2013
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oai:doaj.org-article:0a4cff4e4edf44be99ff2bb9694b75152021-11-26T09:23:15ZAbout Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance1995-04702518-1475https://doaj.org/article/0a4cff4e4edf44be99ff2bb9694b75152013-12-01T00:00:00Zhttp://mmmm.by/en/readers-en/archive-room-en?layout=edit&id=349https://doaj.org/toc/1995-0470https://doaj.org/toc/2518-1475Basing on the equations of three-dimensional problem of elasticity theory, asymptotic solutions of non-classical boundary value problems of natural vibrations of orthotropic shells in the presence of viscous internal resistance are obtained, when the top front surface of the shell is given with two choices of spatial boundary conditions, and a displacement vector is given at the bottom surface. The characteristic equations for the determination of natural frequencies are derived. Functions of boundary layer type and characteristic equations for detecting the speed of boundary layer vibrations damping from the edge surface into the shell are obtained.L.G. GhulghazaryanNational Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering"articleasymptotic methodnatural frequenciesviscous resistanceboundary layerMechanical engineering and machineryTJ1-1570ENRUМеханика машин, механизмов и материалов, Iss 4(25), Pp 20-26 (2013) |
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asymptotic method natural frequencies viscous resistance boundary layer Mechanical engineering and machinery TJ1-1570 |
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asymptotic method natural frequencies viscous resistance boundary layer Mechanical engineering and machinery TJ1-1570 L.G. Ghulghazaryan About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
description |
Basing on the equations of three-dimensional problem of elasticity theory, asymptotic solutions of non-classical boundary value problems of natural vibrations of orthotropic shells in the presence of viscous internal resistance are obtained, when the top front surface of the shell is given with two choices of spatial boundary conditions, and a displacement vector is given at the bottom surface. The characteristic equations for the determination of natural frequencies are derived. Functions of boundary layer type and characteristic equations for detecting the speed of boundary layer vibrations damping from the edge surface into the shell are obtained. |
format |
article |
author |
L.G. Ghulghazaryan |
author_facet |
L.G. Ghulghazaryan |
author_sort |
L.G. Ghulghazaryan |
title |
About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
title_short |
About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
title_full |
About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
title_fullStr |
About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
title_full_unstemmed |
About Character of Natural Vibrations of Orthotropic Shells in the Presence of Viscous Resistance |
title_sort |
about character of natural vibrations of orthotropic shells in the presence of viscous resistance |
publisher |
National Academy of Sciences of Belarus, State Scientific Institution “The Joint Institute of Mechanical Engineering" |
publishDate |
2013 |
url |
https://doaj.org/article/0a4cff4e4edf44be99ff2bb9694b7515 |
work_keys_str_mv |
AT lgghulghazaryan aboutcharacterofnaturalvibrationsoforthotropicshellsinthepresenceofviscousresistance |
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1718409639636238336 |