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研究生: 原田成俊
Tien, Cheng-Chun Yuan
論文名稱: 多軸向鉛心橡膠支承運用於科技廠房之研究
Application of Biaxial Lead Rubber Bearings in High-tech Factories
指導教授: 朱聖浩
Ju, Shen-Haw
學位類別: 碩士
Master
系所名稱: 工學院 - 土木工程學系
Department of Civil Engineering
論文出版年: 2019
畢業學年度: 107
語文別: 英文
論文頁數: 81
中文關鍵詞: 高科技廠房鉛心橡膠支承雙軸向行為扭轉耦合效應微震
外文關鍵詞: high-tech factories, lead rubber bearing, biaxial behavior, torsional coupling effect, micro-vibration
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  • 鉛心橡膠支承(LRB)有提高結構物自然週期避開地震最大反應、無須改變上部結構、日後維護等優點。特別適合短週期、內部儀器與產品額貴的高科技廠房。目前科技廠房無法推廣使用LRB的原因,在於不了解安裝LRB後是否會放大其微振反應。因此本研究利用已建立實際尺寸之高科技廠房數值模型,並新建立二維LRB有限元素數值模型,考量到目前耐震規範仍然以單軸向行為做為設計考量並未考量到雙軸向所造成扭轉耦合效應。
    本篇論文將探討不同地震加載反應、微振反應和不同LRB參數影響,得到隔震效果非常好,可減少約百分之七十到百分之八十的地震力;微振方面,LRB不受內部移動式起重機造成微振動影響,但是風力加載時,一樓RC層明顯的微振放大反應,仍需要探討如何減少風力造成影響,其分析程式與研究成果皆為公開資源,方便日後顧問公司做隔震設計之參考。

    The lead rubber bearing (LRB) has the advantages of increasing the natural period of the structure, avoiding the maximum response of the earthquake and eliminating the need to change the superstructure and facilitating maintenance. It is especially suitable for high-tech factories with a short period and expensive internal instrument products. High-tech factories are unable to promote the use of LRB because one does not know whether it will amplify micro-vibration after installing LRBs. Therefore, this study makes use of the numerical model of high-tech factories that has established the actual size and newly establishes the two-way LRB finite element numerical model. Because current seismic specifications still take uniaxial behavior as a design consideration, and it does not consider the biaxial torsional coupling effect.
    This paper will explore the effects of different seismic loading reactions, micro-vibration reactions, different LRB parameters, and the isolation effect is very well which can reduce the seismic force by about 70% to 80%. LRBs are not affected by internal mobile cranes in terms of micro-vibration, but the apparent nuisance amplification reaction of the RC layer on the first floor during wind loading still needs to explore how to reduce the impact of wind. The analysis program and research results are all open resources it will facilitate future reference for the isolation design of consultants.

    Contents 摘要 I Abstract II Acknowledgement III Chapter 1 Introduction 1 1-1 Background and research purposes 1 1-2 Literature Review 2 1-3 Overview 6 Chapter 2 Problems and research methods 7 2-1 LRB single degree of freedom formula 7 2-2 LRB two degrees of freedom formula 8 2-2-1 Formula Introduction 8 2-2-2 Newton method, difference method for solving first-order nonlinear ODE 9 2-2-3 LRB stiffness calculation 11 2-3 program operation and operation process introduction 12 2-4 Comparison of numerical simulation and experimental data 16 2-5 Process and check of the design of the isolation 20 2-5-1 isolation design 20 2-5-2 LRBs check 24 2-5-3 Isolation select 26 Chapter 3 High-tech factories numerical simulation 29 3-1 factories introduction 29 3-2 Earthquake simulation 32 3-2-1 Artificial Earthquake Production 32 3-2-2 Earthquake simulation 38 3-3 Micro-vibration simulation 44 3-3-1 Mobile crane introduction 44 3-3-2 Decibel(dB) formula 45 3-3-3 Numerical simulation of micro-vibration 46 3-4 Explore the LRB parameters Fy, α 47 3-5 Wind load simulation 51 Chapter 4 Results and Discussion 57 4-1 Earthquake Impact Discussion 57 4-2 Discussion on the influence of micro-vibration 62 4-3 Parameter Impact Discussion 64 4-3-1 Total base shear Discussion 64 4-3-2 hysteresis loop Discussion 68 4-4 Wind Impact Discussion 72 Chapter 5 Conclusions 75 5-1 Conclusions 75 5-2 Future works 76 References 78 List of Tables Table 2-4-1 LRB parameter data 16 Table 2-5-1 Xinying district coefficient 21 Table 2-5-2 LRB parameter data 27 Table 2-5-3 Calculation parameter data 27 Table 3-1-1 Related information 29 Table 3-2-1 Same T0 case 32 Table 3-2-2 Same PGA case 33 Table 3-2-3 Artificial earthquake input date 34 Table 3-4-1 Fy adjustment 47 Table 3-4-2 α adjustment 47 Table 3-5-1 Wind speed setting 51 List of Figures Figure 2-3-1 Flow chart of the program operation sequence 12 Figure 2-3-2 Program operation flow chart 13 Figure 2-3-3 o.bat content presentation 14 Figure 2-3-4 oinp1 input file 15 Figure 2-3-5 inp1 input file 15 Figure 2-4-1 A016 date 16 Figure 2-4-2 C012 date 17 Figure 2-4-3 D059 date 17 Figure 2-4-4 E023 date 17 Figure 2-4-5 Comparison of A016 numbered support experimental results and numerical results 18 Figure 2-4-6 Comparison of C012 numbered support experimental results and numerical results 18 Figure 2-4-7 Comparison of D059 numbered support experimental results and numerical results 19 Figure 2-4-8 Comparison of E023 numbered support experimental results and numerical results 19 Figure 2-5-1 LRB design flow 23 Figure 2-5-2 LRB Catalog Number 2 26 Figure 2-5-3 LRB Catalog Number 4 26 Figure 2-5-4 inp1 file setting 27 Figure 2-5-5 LRB bottom section configuration diagram 28 Figure 2-5-6 Configuration diagram of large column and small column of 28 high-tech factories 28 Figure 3-1-1 High-tech factories X-direction section 30 Figure 3-1-2 High-tech factories Y-direction section 31 Figure 3-1-3 Top surface of high-tech factories 31 Figure 3-1-4 3D diagram of high-tech factories 31 Figure 3-2-1 autor1.exe execution screen 35 Figure 3-2-2 batch file content 35 Figure 3-2-3 batch file content 36 Figure 3-2-4 batch file content 36 Figure 3-2-5 Case1 x direction (PGA=0.25g, T0=0.6s) 37 Figure 3-2-6 Case1 y direction (PGA=0.25g, T0=0.6s) 37 Figure 3-2-7 Case1 z direction (PGA=0.25g, T0=0.6s) 37 Figure 3-2-8 oinp file modification earthquake case 38 Figure 3-2-9 Comparison of Case1 to Case4 base shear 39 Figure 3-2-10 Comparison of Case5 to Case8 base shear 40 Figure 3-2-11 Comparison of Case9 to Case12 base shear 41 Figure 3-2-12 Comparison of Case14 base shear 42 Figure 3-2-13 Comparison of Case1 to Case6 hysteresis loop 42 Figure 3-2-14 Comparison of Case7 to Case13 hysteresis loop 43 Figure 3-3-1 Location of the crane 44 Figure 3-3-2 Crane icon 44 Figure 3-3-3 Micro-vibration Case1 simulation 46 Figure 3-3-4 Micro-vibration Case2 simulation 46 Figure 3-4-1 Comparison of Case0 and Case1 to Case4 base shear 48 Figure 3-4-2 Comparison of Case0 and Case5 to Case8 base shear 49 Figure 3-4-3 Comparison of Case0 and Case1 hysteresis loop 49 Figure 3-4-4 Comparison of Case2 to Case4 hysteresis loop 50 Figure 3-4-5 Comparison of Case0 and Case5 to Case8 hysteresis loop 50 Figure 3-5-1 Various wind field simulations 51 Figure 3-5-2 Comparison of wind case1(V=5m/s) in RC layer 52 Figure 3-5-3 Comparison of wind case1(V=5m/s) in 2F 52 Figure 3-5-4 Comparison of wind case1(V=5m/s) in 3F 52 Figure 3-5-5 Comparison of wind case2(V=10m/s) in RC layer 53 Figure 3-5-6 Comparison of wind case2(V=10m/s) in 2F 53 Figure 3-5-7 Comparison of wind case2(V=10m/s) in 3F 53 Figure 3-5-8 Comparison of wind case3(V=15m/s) in RC layer 54 Figure 3-5-9 Comparison of wind case3(V=15m/s) in 2F 54 Figure 3-5-10 Comparison of wind case3(V=15m/s) in 3F 54 Figure 3-5-11 Comparison of wind case4(V=20m/s) in RC layer 55 Figure 3-5-12 Comparison of wind case4(V=20m/s) in 2F 55 Figure 3-5-13 Comparison of wind case4(V=20m/s) in 3F 55 Figure 3-5-14 Comparison of wind case5(V=25m/s) in RC layer 56 Figure 3-5-15 Comparison of wind case5(V=25m/s) in 2F 56 Figure 3-5-16 Comparison of wind case5(V=25m/s) in 3F 56 Figure 4-1-1 Comparison of PGA case total base shear in X direction (T0=0.6 s) 58 Figure 4-1-2 Comparison of PGA case total base shear in Y direction (T0=0.6 s) 58 Figure 4-1-3 Comparison of T0 case total base shear in X direction 58 (PGA=0.32 g) 58 Figure 4-1-4 Comparison of T0 case total base shear in Y direction 59 (PGA=0.32 g) 59 Figure 4-1-5 Comparison of PGA case reduce total base shear ratio (T0=0.6 s) 59 Figure 4-1-6 Comparison of T0 case reduce total base shear ratio 59 (PGA=0.32 g) 59 Figure 4-1-7 Comparison of PGA case displacement in X direction (T0=0.6 s) 60 Figure 4-1-8 Comparison of PGA case displacement in Y direction (T0=0.6 s) 60 Figure 4-1-9 Comparison of T0 case displacement in X direction 60 (PGA=0.32 g) 60 Figure 4-1-10 Comparison of T0 case displacement in Y direction 61 (PGA=0.32 g) 61 Figure 4-2-1 Discussion of the vibration in the X direction 62 Figure 4-2-2 Discussion of the vibration in the Y direction 63 Figure 4-2-3 Discussion of the vibration in the Z direction 63 Figure 4-3-2 Different Fy discussion in the Y direction 65 Figure 4-3-3 Maximum Total base shear and Fy relationship 65 Figure 4-3-4 Maximum square sum root number of total base shear and Fy 65 Figure 4-3-5 Different α discussion in the X direction 66 Figure 4-3-6 Different α discussion in the Y direction 67 Figure 4-3-7 Maximum total base shear and α relationship 67 Figure 4-3-8 Maximum square sum root number of total base shear and Fy 67 Figure 4-3-9 Different Fy discussed in the hysteresis loop in the X direction 68 Figure 4-3-10 Different Fy discussed in the hysteresis loop in the Y direction 69 Figure 4-3-11 Maximum LRB Displacement and Fy relationship 69 Figure 4-3-12 Maximum square sum root number of displacement and Fy 69 Figure 4-3-13 Different α is discussed in the hysteresis loop in the X direction 70 Figure 4-3-14 Different α is discussed in the hysteresis loop in the Y direction 71 Figure 4-3-15 Maximum LRB displacement and α relationship 71 Figure 4-3-16 Maximum square sum root number of displacement and α 71 Figure 4-4-1 Maximum dB compare in RC layer 73 Figure 4-4-2 Maximum dB compare in 2F 73 Figure 4-4-3 Maximum dB compare in 3F 74 Figure 4-4-4 Factory resistance to wind measures 74

    1. Abe, M., Yoshida, J., Fujino, Y., Multiaxial behaviors of laminated rubber bearings and their modeling. I: experimental study. Journal of Structural Engineering, (2004), 130(8), 1119–1132.
    2. Al-Kutti, W., Islam, A.B.M.S., Potential design of seismic vulnerable buildings incorporating lead rubber bearing. Buildings, (2019), 9(2),37.
    3. Ambasta, S., Sahu, D., Khare, G.P., Analysis of the base isolated building (lead plug bearing) in Etabs. International Research Journal of Engineering and Technology, (2018), 5(1), 404-410.
    4. Ali, H.-E. M., Abdel-Ghaffar, A. M., Modeling of rubber and lead passive-control bearings for seismic analysis. Journal of Structural Engineering, (1995), 121(7), 1134–1144.
    5. Deb, S. K., Paul, D. K., & Thakkar, S. K., Simplified non‐linear dynamic analysis of base isolated buildings subjected to general plane motion. Engineering Computations, (1997), 14(5), 542–557.
    6. Fujita, T., Sasaki, Y., Fujimoto, S., Tsuruya, C., Seismic isolation of industrial facilities using lead-rubber bearing. JSME International Journal. Ser. 3, Vibration, Control Engineering, Engineering for Industry, (1990), 33(3), 427–434.
    7. Guo, X. X., Development and application of micro-vibration control technology for high-tech factories buildings. (2019).
    8. Hu, J. W., Response of seismically isolated steel frame buildings with sustainable lead-rubber bearing (LRB) isolator devices subjected to near-fault (NF) ground motions, (2015), 7(1), 111-137.
    9. Huang, W. H., Fenves, G. L., Whittaker, A. S., Mahin, S. A., Characterization of seismic isolation bearings for bridges from bi-directional testing, (2000), the12 WCEE.
    10. Hwang, J. S., Chiou, J. M., An equivalent linear model of lead-rubber seismic isolation bearings. Engineering Structures, (1996), 18(7), 528–536.
    11. Islam, A. B. M. S., Hussain, R. R., Jumaat, M. Z., Rahman, M. A., Nonlinear dynamically automated excursions for rubber-steel bearing isolation in multi-storey construction. Automation in Construction, (2013), 30, 265–275.
    12. Ju, S. H., Comparison of crane induced vibration on steel structural levels in high-tech factories using FEA and experiments. 7th International Symposium on Environmental Vibration and Transportation Geodynamics, (2017), 447-453.
    13. Jangid, R. S., Seismic response of isolated bridges. Journal of Bridge Engineering, (2004), 9(2), 156–166.
    14. Kalpakidis, I. V., Constantinou, M. C., Whittaker, A. S., Modeling strength degradation in lead-rubber bearings under earthquake shaking. Earthquake Engineering & Structural Dynamics, (2010), 39(13), 1533–1549.
    15. Kikuchi, M., Aiken, I. D., An analytical hysteresis model for elastomeric seismic isolation bearings. Earthquake Engineering & Structural Dynamics, (1997), 26(2), 215–231.
    16. Kalpakidis, I. V., Constantinou, M. C., Principles of scaling and similarity for testing of lead-rubber bearings. Earthquake Engineering & Structural Dynamics, (2010), 39(13), 1551–1568.
    17. Nagarajaiah, S., Reinhorn, A. M., Constantinou, M. C., Nlinear dynamic analysis of 3‐d‐base‐isolated structures. Journal of Structural Engineering, (1991), 117(7).
    18. Park, Y. J., Wen, Y. K., Ang, A. H.-S., Random vibration of hysteretic systems under bi-directional ground motions. Earthquake Engineering & Structural Dynamics, (1986), 14(4), 543–557.
    19. Ryan, K. L., Kelly, J. M., Chopra, A. K, Nonlinear model for lead–rubber bearings including axial-load effects. Journal of Engineering Mechanics, (2005), 131(12), 1270–1278.
    20. Salic, R. B., Garevski, M. A., Milutinovic, Z. V., Response of lead-rubber bearing isolated structure, (2008), the14 WCEE Beijing, China
    21. Turkington, D. H., Carr, A. J., Cooke, N., Moss, P. J., Seismic design of bridges on lead‐rubber bearings. Journal of Structural Engineering, (1989), 115(12), 3000–3016.
    22. Turkington, D. H., Carr, A. J., Cooke, N., & Moss, P. J., Design method for bridges on lead‐rubber bearings. Journal of Structural Engineering, (1989), 115(12), 3017–3030.
    23. Warn, G. P., Whittaker, A. S., Constantinou, M. C., Vertical Stiffness of Elastomeric and Lead–Rubber Seismic Isolation Bearings. Journal of Structural Engineering, (2007), 133(9), 1227–1236.
    24. Weisman, J., Warn, G. P., Stability of elastomeric and lead-rubber seismic isolation bearings. Journal of Structural Engineering, (2012), 138(2), 215–223.
    25. Wen, Y. K., Method of random vibration of hysteretic systems. Journal of Engineering Mechanics Division, (1976), 102(2), 249-263.
    26. Yu, S.W., Study of Vibration Experiments for Bridges and High-tech Building. (2016).
    27. Zordan, T., Liu, T., Briseghella, B., Zhang, Q., Improved equivalent viscous damping model for base-isolated structures with lead rubber bearings. Engineering Structures, (2014), 75, 340–352.
    28. 內政部頒布,建築物耐震設計規範及解說,2011。
    29. 葉祥海等人,「建築物隔震消能規範之示範計畫」,1998。
    30. 劉昱霆,「基礎隔震之隔震系統的設計研究」,國立中興大學土木工程學系,碩士論文 (2015)。
    31. 何明錦等人,「建築物耐震設計規範隔震設計及含被動消能系統設計專章研修與示範例研擬」,2006,內政部建築研究所研究報告。
    32. 台灣隔震科技有限公司隔震器標準品規格表。http://www.tsitcorp.com/content/node/25/#隔震標準品規格,2019/7/24。

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