簡易檢索 / 詳目顯示

研究生: 江斐義
Fei-Yi Chiang
論文名稱: 部份覆蓋拘束阻尼層運用於平板減振之最佳化分析
Optimization and Vibration Reduction Analysis of Partial CLD Treatment on a Plate
指導教授: 黃世欽
Shyh-Chin Huang
口試委員: 廖崇禮
Chung-Li Liao
陳億成
Yi-Cheng Chen
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: 2006
畢業學年度: 94
語文別: 中文
論文頁數: 132
中文關鍵詞: 拘束阻尼層固有頻率阻尼因子功率頻譜最佳化分析
外文關鍵詞: Constrained Layer Damping, natural frequency, damping factor, power spectrum, optimization
相關次數: 點閱:165下載:1
分享至:
查詢本校圖書館目錄 查詢臺灣博碩士論文知識加值系統 勘誤回報
  • 本文探討拘束阻尼層(Constrained Layer Damping, CLD)運用於平板減振之最佳化分析,首先推導出部份覆蓋CLD平板之運動方程式,以構成本研究之理論基礎。續探討具部份覆蓋CLD平板結構,其覆蓋CLD面積大小、黏彈層厚度、拘束層厚度等物理參數改變時,對具部份覆蓋CLD平板結構固有頻率、阻尼及功率頻譜等之影響。
    經由此三層板之參數效應分析後,依據最佳化設計觀念,定義出由功率頻譜、固有頻率偏移率與成本因子等性能指標所組合的目標函數,尋求最佳之減振設計,如覆蓋CLD之最佳貼覆面積與厚度。接續探討目標函數中各因子權重變化對於功率頻譜、固有頻率偏移率與成本因子的影響。文末並進行簡單之實驗,藉以了解實驗之基本架設與原理。


    This thesis presents the studies on optimization and vibration reduction analysis for the constrained layer damping (CLD) treatment on a plate. At first, the equations of motion of the plate with CLD are derived which were the foundation of the research. We analyze when the change of the area , viscoelastic material’s thickness, and constrained layer’s thickness of partial CLD, the influence of natural frequency, damping factor, and power spectrum.
    After the analysis on the effect of the three-layer’s parameter, we define the subject function which composed of power spectrum, the rate of nature frequencies’ deviation, and cost factor from the design of optimization. The parameters of the design include the area and thickness of the CLD. We discuss the influence on the power spectrum, natural frequencies’ deviation, and cost factor through the changing of the weighting factor of the subject function. Finally, we performed a simple experiment to realize the basic principle and how to set up about vibration experiment.

    目錄 摘要 I ABSTRACT II 誌謝 III 目錄 IV 圖表索引 VII 符號索引 XIII 第一章 緒論 1 1.1文獻回顧 1 1.2研究動機 3 1.3 本文架構 4 第二章 拘束阻尼層平板之理論 7 2.1具拘束阻尼覆蓋平板之介紹 7 2.2平板理論 9 2.3具部份覆蓋拘束阻尼層平板理論 12 2.3.1應力、應變、位移關係式 12 2.3.2系統能量關係式 15 2.3.3三層平板結構之平衡關係式 17 2.3.4系統離散化 20 2.3.5系統的運動方程式 22 2.3.6模態固有頻率與阻尼因子 25 2.4結果與討論 26 第三章 拘束阻尼層之參數效應分析 30 3.1拘束阻尼層之厚度效應 31 3.1.1黏彈層之厚度效應 32 3.1.2拘束層之厚度效應 35 3.1.3拘束阻尼層厚度比例對阻尼之影響 38 3.2 拘束阻尼層之面積效應 39 3.3.功率頻譜 42 3.3.1拘束阻尼層厚度比例對功率頻譜之影響 43 3.3.2減振效益 44 3.4結果與討論 48 第四章 拘束阻尼層之減振最佳化 75 4.1目標函數 75 4.2最佳化方法 77 4.2.1地形鑑識法 77 4.2.2複合形法 79 4.3數值結果與討論 81 第五章 實驗量測與結果分析 103 5.1實驗架設 103 5.2實驗結果與討論 114 第六章 結論與未來展望 122 6.1結論 122 6.2未來展望 125 參考文獻 126 附錄 129 作者簡介 132

    參考文獻

    [1]Kerwin, E. M. Jr., “Damping of Flexural Waves by a Constrained Visco-Elastic Layer,” Journal of the Acoustical Society of America, 31, pp. 952-962(1959).
    [2]DiTaranto, R. A., “Theory of Vibratory Bending for Elastic and Viscoelastic Layered Finite-Length Beams,” Journal of Applied Mechanics, ASME, pp. 881-886(1965).
    [3]Mead, D. J. and Markus, S., “The Forced Vibration of a Three-Layer, Damped Sandwich Beam with Arbitrary Boundary Conditions,” AIAA Journal, 10(2), pp. 163-175(1969).
    [4]Yan, M. J. and Dowell, E. H., “Governing Equations of Vibrating Constrained-Layer Damping Sandwich Plates and Beams,” Journal of Applied Mechanics, ASME, pp. 1041-1046(1972).
    [5]Douglas, B. E. and Yang, J. C. S., “Transverse Compressional Damping in the Vibratory Response of Elastic-Viscoelastic Beams,” AIAA Journal, 16(9), pp. 925-930(1978).
    [6]EI-Raheb, M. and Wanger, P., “Damped Response of Shells by a Constrained Viscoelastic Layer,” Journal of Applied Mechanics, ASME, 53, pp. 902-908(1986).
    [7]Mead, D. J. and Yaman, Y., “The Harmonic Response of Rectangular Sandwich Plates with Multiple Stiffening: A Flexural Wave Analysis,” Journal of Sound and Vibration, 145(3), pp. 409-428(1991).
    [8]Rao, M. D. and He, S., “Dynamic Analysis and Design of Laminated Composite Beams with Multiple Damping Layers,” AIAA Journal, 31(4), pp. 736-745(1993).
    [9]Roy, P. K. and Ganesan, N., “A Vibration and Damping Analysis of Circular Plates with Constrained Damping Layer Treatment,” Computers and Structures, 49(2), pp. 269-274(1993).
    [10]Huang, S. C. and Chen, Y. C., “Parametric Effects on the Vibration of Plates with CLD Treatment,” Journal of the Chinese Society of Mechanical Engineers, 20(2), pp. 159-167(1999).
    [11]Huang, S. C. and Hu, Y. C., “The Frequency Response and Damping Effect of Three-Layer Thin Shell with Viscoelastic Core,” Computers and Structures, 76, pp. 577-591(2000).
    [12]賴炳佑,具拘束阻尼層部份覆蓋樑之振動與阻振分析,國立台灣科技大學機械工程研究所碩士學位論文(2004)。
    [13]何培基,部份覆蓋拘束阻尼層平板之最佳配置與減振分析,國立台灣科技大學機械工程研究所碩士學位論文(2005)。
    [14]Ramesh, T. C. and Ganesan, N., “Orthotropic Cylindrical Shells with a Viscoelastic Core: A Vibration and Damping Analysis,” Journal of Sound and Vibration, 175(4), pp. 535-555(1994).
    [15]Huang, S. C., Inman, D. J., and Austin, E. M., “Some Design Considerations for Active and Passive Constrained Lager Damping Treatments,” Journal of Smart Material and Structure, 5, pp. 301-313(1995).
    [16]Roy, P. K. and Ganesan, N., “A Vibration and Damping Analysis of Circular Plates with Constrained Damping Layer Treatment,” Computers and Structures, 49(2), pp.269-274(1993).
    [17]Johnson, C. D., “Design of Passive Damping Systems,” Special 50th Anniversary Design Issue, ASME, 117, pp. 171-176(1995).
    [18]Yeh, J. Y. and Chen, L. W., “Vibration of a Sandwich Plate with a Constrained Layer and Electrorheological Fluid Core,” Composite Structures, 65, pp. 251-258(2004).
    [19]Törn, A. and Viitanen, S., “Topographical Global Optimization Using Pre-Sampled Points,” Journal of Global Optimization, 5, pp. 267-276(1994).
    [20]Rao, S. S., Engineering Optimization – Theory and Practice, Third Edition, John Wiley & Sons, Inc.(1996).
    [21]Soedel, W., Vibration of Shells and Plates, Second Edition, Marcel Dekker, Inc.(1993).

    QR CODE