Analysis of the Shear Correction Coefficient of the Laminated Plate

碩士 === 國立臺北科技大學 === 機電整合研究所 === 98 === In this study, the analysis of the shear correction coefficients of the laminated plate was discussed. By using the assumptions of first-order Midlin theory, the equations of stress and strain can be obtained, and according to the formula of Coordinate transfor...

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Main Authors: Yi-Chih Chen, 陳奕智
Other Authors: Ting-Chiang Tsai
Format: Others
Language:zh-TW
Published: 2010
Online Access:http://ndltd.ncl.edu.tw/handle/qe65wd
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spelling ndltd-TW-098TIT056510862019-05-15T20:33:26Z http://ndltd.ncl.edu.tw/handle/qe65wd Analysis of the Shear Correction Coefficient of the Laminated Plate 疊層板的剪力修正係數之分析 Yi-Chih Chen 陳奕智 碩士 國立臺北科技大學 機電整合研究所 98 In this study, the analysis of the shear correction coefficients of the laminated plate was discussed. By using the assumptions of first-order Midlin theory, the equations of stress and strain can be obtained, and according to the formula of Coordinate transformation, transform matrix of different arrangements can be found. Then using the static equilibrium equations and assumptions of constraint conditions, shear strain is expressed by the force and moment acting on the object. The last, we use the shear strain energy equilibrium relationship, the shear correction coefficient calculating formula can be derived. To explore the changes about the shear correction coefficients of hybrid laminated plate at the different conditions. The analysis results show that the ratio of E1/E2 has a great impact to the value of the shear correction coefficients. According to the different amount (odd and even types) and the arrangement (symmetric or cross types) of layers and the different thickness of the Laminated Plate, the results of the shear correction coefficients are different. Finally, we change the shear correction coefficients of the FSDT to compare with the effects of palte deflection. Ting-Chiang Tsai 蔡定江 2010 學位論文 ; thesis 90 zh-TW
collection NDLTD
language zh-TW
format Others
sources NDLTD
description 碩士 === 國立臺北科技大學 === 機電整合研究所 === 98 === In this study, the analysis of the shear correction coefficients of the laminated plate was discussed. By using the assumptions of first-order Midlin theory, the equations of stress and strain can be obtained, and according to the formula of Coordinate transformation, transform matrix of different arrangements can be found. Then using the static equilibrium equations and assumptions of constraint conditions, shear strain is expressed by the force and moment acting on the object. The last, we use the shear strain energy equilibrium relationship, the shear correction coefficient calculating formula can be derived. To explore the changes about the shear correction coefficients of hybrid laminated plate at the different conditions. The analysis results show that the ratio of E1/E2 has a great impact to the value of the shear correction coefficients. According to the different amount (odd and even types) and the arrangement (symmetric or cross types) of layers and the different thickness of the Laminated Plate, the results of the shear correction coefficients are different. Finally, we change the shear correction coefficients of the FSDT to compare with the effects of palte deflection.
author2 Ting-Chiang Tsai
author_facet Ting-Chiang Tsai
Yi-Chih Chen
陳奕智
author Yi-Chih Chen
陳奕智
spellingShingle Yi-Chih Chen
陳奕智
Analysis of the Shear Correction Coefficient of the Laminated Plate
author_sort Yi-Chih Chen
title Analysis of the Shear Correction Coefficient of the Laminated Plate
title_short Analysis of the Shear Correction Coefficient of the Laminated Plate
title_full Analysis of the Shear Correction Coefficient of the Laminated Plate
title_fullStr Analysis of the Shear Correction Coefficient of the Laminated Plate
title_full_unstemmed Analysis of the Shear Correction Coefficient of the Laminated Plate
title_sort analysis of the shear correction coefficient of the laminated plate
publishDate 2010
url http://ndltd.ncl.edu.tw/handle/qe65wd
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AT chényìzhì diécéngbǎndejiǎnlìxiūzhèngxìshùzhīfēnxī
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