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研究生: 王柏仁
bo-jen Wang
論文名稱: 承載分佈質量平板之落摔衝擊可靠度分析-應用於電子產品
Reliability Analysis of Plate Carrying a Distributed Mass Due to Drop Impacts -Application to Electronic Products
指導教授: 呂森林
Sen-Lin Lu
口試委員: 廖崇禮
Chung-Li Liao
黃聰耀
Tsong-Yau Hwang
學位類別: 碩士
Master
系所名稱: 工程學院 - 機械工程系
Department of Mechanical Engineering
論文出版年: 2007
畢業學年度: 95
語文別: 中文
論文頁數: 105
中文關鍵詞: 可靠度振動電子產品落摔衝擊
外文關鍵詞: reliability, vibration, electron product, drop impact
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  • 本文旨在研究電子產品在歷經落摔衝擊後之動態響應及可靠度。本系統係由板件、底座及外櫃封裝而成之系統,文中以矩形平板來代表電子產品中的板元件,以分佈型質量來代表平板上的電子元件。首先假設平板與底座為剛體及外櫃不反彈之情況,建立一個四自由度線性彈簧系統,據此可計算其板件支撐邊之位移及加速度。再者,我們考慮板件實際上為一固定在襯墊的彈性體,本文乃使用Gorman發展出的疊加法來分析振動系統的特徵值問題,再利用應力與應變的關係求解平板的彎曲應力。然後考慮意外落摔高度為隨機變數,即可計筭落摔衝擊的可靠度,文中將分別討論襯墊彈簧常數、分布質量大小及位置參數等對板四周支撐最大位移、最大加速度及板的彎曲應力的影響。


    The main purpose of this is to study the dynamic response and the reliability of electronic products experienced a drop impact. The products in question are packaged in a system including a plate element, a chassis and a cabinet. In the analysis the plate element of the products is represented by a rectangular plate, the electronic element on the plate is represented by the distributed type mass. First, a four-degree-of-freedom linear spring system is established by assuming that both the plate and the chassis are rigid, and the cabinet does not rebound. Accordingly the displacements and the accelerations of the support of the chassis and plate can be evaluated. Furthermore we will take into account the fact that the plate element is an elastic body which is fixed into the gasket. The superposition method developed by Gorman is applied to analysis the eigenvalue problem of vibration systems, and the bending stress of elastic plate element is solved using the relation of stress and strain. Then the reliability can be evaluated by considering the dorp height as a random variable. The effects of the spring constants of the cushinings, and the mass and the location of distributed type mass on the maximum displacement, the maximum acceleration of the contour of the plate element, and the induced bending stress respectively, will be examed in this study.

    摘要 I ABSTRACT II 誌謝 III 目錄 IV 圖索引 VII 表索引 X 符號表 XI 第一章 緒論 1 1.1前言 1 1.2文獻回顧 2 1.3本文目的與架構 5 第二章 剛性平板落摔響應 7 2.1前言 7 2.2基本假設 7 2.3系統運動方程式 10 2.4平板支撐端響應 12 第三章 薄平板的模態分析 15 3.1 前言 15 3.2 自由振動之矩形平板的運動方程式 15 3.3 矩形平板模態分析 17 第四章 平板的可靠度分析 29 4.1 前言 29 4.2 矩形平板的彈性振動分析 29 4.3 平板中的彎曲應力 33 4.4 矩形平板的可靠度分析 34 第五章 數值範例與討論 38 5.1 範例一:假設平板為剛體時的動態響應 38 5.2 範例二:平板之自然頻率與自然模態 51 5-3 範例三:面板中點彎曲應力 60 5-4 範例四:平板的可靠度 70 第六章 結論 79 6.1 結論 79 6.2 未來展望 80 附錄A 81 參考文獻 84 作者簡介 88

    參考文獻
    ﹝1﹞ D. S. Steinberg, “Vibration Analysis For Electronic Equipment”, John Wily & Son, New York, 1988.
    ﹝2﹞ Arthur W. Leissa, “Vibration Of Plates”, NASA SP-160, 1969
    ﹝3﹞ A. C. Ugural, “Stress in Plates And Shells”, New York, 1981
    ﹝4﹞ E. Suhir, “Dynamic Response Of A Rectangular Plate To A Shock Load, With Application To Electronic Products”, IEEE Transactions on Components, Packaging, and Manufacturing Technology Part B: Advanced Packaging, Vol. 17, n 3, p 449-460, Aug, 1994.
    ﹝5﹞ E. Suhir, “Analysis and Optimization Of The Dynamic Response of a Rectangular Plate To A Shock Load Acting On Its Support Contour With Application To Portable Electronic Packages”, IEEE Transactions on Components, Packaging, and Manufacturing Technology Part B: Advanced Packaging, Vol. 17, n 3, p 1037-1049 , May, 1994.
    ﹝6﹞ E. Suhir, “Dynamic response of a one-degree-of-freedom linear system to a shock load during drop tests effect of viscous damping”, IEEE Transactions on Components, Packaging, and Manufacturing Technology Part A, Vol. 19, n 3, p 435-440, Sep, 1996.
    ﹝7﹞ Wei. Huang, And D. B. Kececioglu, “A Simplified Random Vibration Analysis On Protable Electronic Products”, IEEE Transactions on components and technologies, Vol. 23, NO.3, September, 2000.
    ﹝8﹞ E. Suhir, “Shock protection with a nonlinear spring” , IEEE Transactions on Components, Packaging, and Manufacturing Technology Part A, Vol 18, issue 2, pp 430-437, June, 1995
    ﹝9﹞ E. Suhir, “Nonlinear Dynamic Response of a Flexible Thin Plate to Constant Acceleration Applied to its Support Contour, with Application to Printed Circuit Boards”, Used in Avionic Packaging”, International Journal of Solids and Structures, Vol. 29, No. 1, pp. 41-55, 1992.
    ﹝10﹞ E. Suhir, “Response of a Flexible Printed Circuit Board to Periodic Shock Loads Applied to its Support Contour”, ASME Transactions. Journal of Applied Mechanics, Vol. 59, No. 2, pp. 253-259, 1992.
    ﹝11﹞ Q. S. Li*, “An exact approach for free vibration analysis of rectangular plates with line-concentrated mass and elastic line-support”, International Journal of Mechanical Sciences, 45, p 669-685, 2003
    ﹝12﹞ O. Kopmaz And S. Telli “Free Vibrations Of A Rectangular Plate Carrying A Distributed Mass”, Journal of Sound and Vibration, Vol. 25, issue 1, p 39-57, 14 March, 2002
    ﹝13﹞ W. O. Wong, “The Effects Of Distributed Mass Loading On Plate Vibration Behavior”, Journal of Sound and Vibration, Vol. 252, issue 3, p 277-583, 2002
    ﹝14﹞ M. Mukhopadhyay, “Vibration analysis of elastically restrained rectangular plates with concentrated mass”, Journal of Sound and Vibration, Vol. 113, issue 3, pp 547-558, 1987.
    ﹝15﹞ G. B.Varburton, S. L. Edney, ”Vibration of rectangular plates with elastically restrained edges”, Journal of Sound and Vibration, Vol. 95, No. 4, pp.537-551, 1984.
    ﹝16﹞ R. B. Bhap, “Natural frequency of rectangular plates using characteristic orthogonal polynomial in Rayleigh-Ritz method”, Journal of Sound and Vibration, Vol. 102, pp. 493-499, 1985.
    ﹝17﹞ D. J. Gorman, “An Exact Analytical Approach To The Free Vibration Analysis Of Rectangular Plates With Mixed Boundary Conditions”, Journal of Sound and Vibration, Vol. 93, pp. 235-247, 1984
    ﹝18﹞ D. J. Gorman, “A General Solution for the Free Vibration of Rectangular Plates Resting on Uniform Elastic Edge Supports”, Journal of Sound and Vibration, Vol. 139, pp. 325-335, 1990.
    ﹝19﹞ D. J. Gorman, “Free Vibration Analysis of Rectangular Plates with Nonuniform Lateral Elastic Edge Support”, Transactions of the ASME, Vol. 60, pp. 998-1003, 1993.
    ﹝20﹞ D. J. Gorman, “Vibration Analysis of Plates by the Superposition Method”, World Scientific, 1999.
    ﹝21﹞ D. J. Gorman, “Excat sulotions for the Free in-plane vibration of retangular planes with two opposite edges simply supported”, Journal of Sound and Vibration, Vol. 294, pp 131-161, 2006.
    ﹝22﹞ D. J. Gorman, “Free in-plane vibration analysis of rectangular plates with elastic support normal to the boundaries”, Journal of Sound and Vibration, Vol. 285, pp 941-966, 2005
    ﹝23﹞ D. J. Gorman, “Accurate analytical type solutions for the free in-plane vibration of clamped and simply supported rectangular plates”, Journal of Sound and Vibration, Vol. 276, pp 311-333 2004.
    ﹝24﹞ D. J. Gorman, “Free in-plane vibration analysis of rectangular plates by the method of superposition”, Journal of Sound and Vibration, Vol. 272, pp831-851, 2004.
    ﹝25﹞ D. J. Gorman, “Free vibration analysis of corner-supported rectangular plates with symmetrically distributed edge beams”, Journal of Sound and Vibration, Vol. 263, pp 979-1003, 2003.
    ﹝26﹞ H. S. Ang, and H. Tang, “Probability Concepts in Engineering Planning and Design”, John Wiley & Sons, Inc. , 1975
    ﹝27﹞ S. S. RAO, “Reliability-Based Design”, Mc Graw-Hill, inc. 1992
    ﹝28﹞ Meirovitch, Leonard, “Principles and techniques of vibrations /Leonard Meirovitch”, Prentice Hall, 1997.
    ﹝29﹞ 王明舜,呂森林, “液晶顯示面板落摔衝擊的可靠度分析”, 碩士論文, 台灣科技大學, 機械工程系, 2006

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