Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates

碩士 === 國立成功大學 === 航空太空工程學系碩博士班 === 92 ===   In this thesis, the dynamic characteristic of thick composite laminated plates is investigated by using the Quadrature Element Method (QEM). Governing equations of thick laminated plates are based on Mindlin first-order shear deformation theory. First, we...

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Main Authors: Huang-Chun Kuo, 郭皇均
Other Authors: Siu-Tong Choi
Format: Others
Language:zh-TW
Published: 2004
Online Access:http://ndltd.ncl.edu.tw/handle/81340734635120387380
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spelling ndltd-TW-092NCKU52950182016-06-17T04:16:55Z http://ndltd.ncl.edu.tw/handle/81340734635120387380 Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates 應用值積元素法於複材厚板之動態分析 Huang-Chun Kuo 郭皇均 碩士 國立成功大學 航空太空工程學系碩博士班 92   In this thesis, the dynamic characteristic of thick composite laminated plates is investigated by using the Quadrature Element Method (QEM). Governing equations of thick laminated plates are based on Mindlin first-order shear deformation theory. First, we apply the formulation of differential quadrature to discretize the differential governing equations of laminated plate elements into algebraic ones, which are then assembled to get the discrete equations for the entire plate. To evaluate the accuracy of the QEM, numerical results obtained by the QEM are compared with exact or numerical results in the literature. Furthermore, effects of boundary condition, number of layers, modulus ratio and width-to-thickness ratio on the natural frequencies of thick composite laminated plates are studied and compared with those in the literature. Furthermore, natural frequencies of thick composite laminated plates with non-uniform boundaries and thickness are obtained. Numerical results show the high accuracy and efficiency of the QEM for vibration analysis of laminated plates. Siu-Tong Choi 崔兆棠 2004 學位論文 ; thesis 78 zh-TW
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language zh-TW
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description 碩士 === 國立成功大學 === 航空太空工程學系碩博士班 === 92 ===   In this thesis, the dynamic characteristic of thick composite laminated plates is investigated by using the Quadrature Element Method (QEM). Governing equations of thick laminated plates are based on Mindlin first-order shear deformation theory. First, we apply the formulation of differential quadrature to discretize the differential governing equations of laminated plate elements into algebraic ones, which are then assembled to get the discrete equations for the entire plate. To evaluate the accuracy of the QEM, numerical results obtained by the QEM are compared with exact or numerical results in the literature. Furthermore, effects of boundary condition, number of layers, modulus ratio and width-to-thickness ratio on the natural frequencies of thick composite laminated plates are studied and compared with those in the literature. Furthermore, natural frequencies of thick composite laminated plates with non-uniform boundaries and thickness are obtained. Numerical results show the high accuracy and efficiency of the QEM for vibration analysis of laminated plates.
author2 Siu-Tong Choi
author_facet Siu-Tong Choi
Huang-Chun Kuo
郭皇均
author Huang-Chun Kuo
郭皇均
spellingShingle Huang-Chun Kuo
郭皇均
Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
author_sort Huang-Chun Kuo
title Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
title_short Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
title_full Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
title_fullStr Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
title_full_unstemmed Application of the Quadrature Element Method to Vibration Analysis of Thick Composite Laminated Plates
title_sort application of the quadrature element method to vibration analysis of thick composite laminated plates
publishDate 2004
url http://ndltd.ncl.edu.tw/handle/81340734635120387380
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