Influence of Geometric Imperfections and In-Plane Constraints on Nonlinear Vibrations of Simply Supported Cylindrical PanelsSource: Journal of Applied Mechanics:;1984:;volume( 051 ):;issue: 002::page 383Author:David Hui
DOI: 10.1115/1.3167629Publisher: The American Society of Mechanical Engineers (ASME)
Abstract: This papers deals with the effects of initial geometric imperfections on large-amplitude vibrations of cylindrical panels simply supported along all four edges. In-plane movable and in-plane immovable boundary conditions are considered for each pair of parallel edges. Depending on whether the number of axial and circumferential half waves are odd or even, the presence of geometric imperfections (taken to be of the same shape as the vibration mode) of the order of the shell thickness may significantly raise or lower the linear vibration frequencies. In general, an increase (decrease) in the linear vibration frequency corresponds to a more pronounced soft-spring (hard-spring) behavior in nonlinear vibration.
keyword(s): Vibration , Linear vibration , Springs , Thickness , Nonlinear vibration , Boundary-value problems , Frequency , Shapes , Shells AND Waves ,
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contributor author | David Hui | |
date accessioned | 2017-05-08T23:17:07Z | |
date available | 2017-05-08T23:17:07Z | |
date copyright | June, 1984 | |
date issued | 1984 | |
identifier issn | 0021-8936 | |
identifier other | JAMCAV-26236#383_1.pdf | |
identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/98047 | |
description abstract | This papers deals with the effects of initial geometric imperfections on large-amplitude vibrations of cylindrical panels simply supported along all four edges. In-plane movable and in-plane immovable boundary conditions are considered for each pair of parallel edges. Depending on whether the number of axial and circumferential half waves are odd or even, the presence of geometric imperfections (taken to be of the same shape as the vibration mode) of the order of the shell thickness may significantly raise or lower the linear vibration frequencies. In general, an increase (decrease) in the linear vibration frequency corresponds to a more pronounced soft-spring (hard-spring) behavior in nonlinear vibration. | |
publisher | The American Society of Mechanical Engineers (ASME) | |
title | Influence of Geometric Imperfections and In-Plane Constraints on Nonlinear Vibrations of Simply Supported Cylindrical Panels | |
type | Journal Paper | |
journal volume | 51 | |
journal issue | 2 | |
journal title | Journal of Applied Mechanics | |
identifier doi | 10.1115/1.3167629 | |
journal fristpage | 383 | |
journal lastpage | 390 | |
identifier eissn | 1528-9036 | |
keywords | Vibration | |
keywords | Linear vibration | |
keywords | Springs | |
keywords | Thickness | |
keywords | Nonlinear vibration | |
keywords | Boundary-value problems | |
keywords | Frequency | |
keywords | Shapes | |
keywords | Shells AND Waves | |
tree | Journal of Applied Mechanics:;1984:;volume( 051 ):;issue: 002 | |
contenttype | Fulltext |