簡易檢索 / 詳目顯示

研究生: AMAN MOLA WORKU
Aman Mola Worku
論文名稱: 開發與應用第一震態改良型靜態側推分析方法評估特殊抗彎矩構架與特殊同心斜撐構架之動態耐震性能研究
A Modified First-mode-based Pushover Analytical Procedures for Assessing Seismic Performance of Special Moment Resisting Frame and Special Concentrically Braced Frame Systems
指導教授: 蕭博謙
Po-Chien Hsiao
口試委員: 林克強
Ker-Chun Lin
陳沛清
Pei-Ching Chen
學位類別: 碩士
Master
系所名稱: 工程學院 - 營建工程系
Department of Civil and Construction Engineering
論文出版年: 2021
畢業學年度: 109
語文別: 英文
論文頁數: 100
中文關鍵詞: 非線性靜態分析耐震性能非線性歷時分析模態側推分析基於改良第一模態之側推分析耐震需求
外文關鍵詞: Nonlinear static procedures, nonlinear response history analysis, seismic performance, Modal Pushover Analysis, modified first-mode-based, seismic demands
相關次數: 點閱:220下載:0
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
  • 基於結構性能為目標之設計中,通常使用非線性歷時分析(NRHA)以獲得建築物的真實反應,與常見之非線性靜態分析(NSPs)相比,非線性反應加載歷時之分析方式通常較為複雜,通常包含複數個地震事件和高計算量之歷時分析。然而,非線性靜態分析只有結構第一模態之結果,而不會顯示結構之高模態效應,特別是對於高層建築。為將結構之高模態效應納入結構耐震性能評估中,建議使用模態側推分析(MPA)。然而,模態側推分析仍然涉及許多復雜手法及大量之單自由度系統歷時分析,在實際應用上是不可行的。因此本論文提出了一種替代非線性靜態分析之方法,稱為基於改良第一模態之側推分析 (MFPA),僅需藉由側推分析將結構側推至目標位移量,即可評估結構在最大考量地震(MCE)作用下之動態反應,其中目標位移量由FEMA-356之位移係數法決定。本論文中使用OpenSees分析軟體進行構架之分析研究與比較,分析中模型涵蓋不同結構週期之五層、十層、十五層及二十層特殊抗彎矩構架 (SMRF) 與五層、十層及二十層特殊同心斜撐構架 (SCBF)。 並將由非線性歷時分析、非線性靜態分析及模態側推分析中,獲得之層間位移角、層間側位移和梁端塑鉸分布情形結果與基於改良第一模態之側推分析之結果進行比較。結果證實,對於特殊抗彎矩構架和特殊同心斜撐構架之構架系統,使用基於改良第一模態之側推分析相對於其他分析方式,能更準確的預估結構之反應。


    In the goal of the performance-based design of building structures, nonlinear response history analysis (NRHA) procedures are typically performed to obtain the realistic responses of the buildings. The procedures usually involve complex sequences, which include the consideration of many seismic events, high computational effort of response history analysis, compared to conventional nonlinear static procedures (NSPs). However, the results of the conventional NSP, which solely upon the first mode of the buildings, typically exclude the high-modes effects of the building particularly for high-rise ones. For assessing the seismic performance of structures as taking the higher-mode-effects of the buildings into account, modal pushover analysis (MPA) has alternatively suggested being applied. However, the MPA still involves complex sequences and a great number of response history analyses of SDOF systems, which are usually not feasible in practical applications. The study proposed an alternative NSP, named modified first-mode-based pushover analysis (MFPA), to assess the dynamic responses of buildings under the maximum considered earthquakes (MCE) with a single-step pushover analysis along with the target displacement determined by the displacement coefficient method per FEMA-356. In the study, five-, ten-, fifteen-, and twenty-story special moment resisting frames (SMRFs) and five-, ten-, and twenty-story special concentrically braced frames (SCBFs) covering a broad range of fundamental periods are investigated and compared through OpenSees analytical frameworks. The results of inter-story drift, lateral floor displacement, and beam end plastic hinge distribution obtained from the NRHA, conventional NSPs, and MPA procedures are compared with that of MFPA. The results verified that the proposed MFPA procedure provided better accuracy for accessing the responses of NRHA compared to others for both frame systems of SMRFs and SCBFs.

    ABSTRACT i ACKNOWLEDGEMENT iii ABBREVIATIONS ix CHAPTER 1: INTRODUCTION 1 1.1 Background 1 1.2 Seismic Performance Evaluations 2 1.2.1 Elastic Methods of Analysis 2 1.2.2 Inelastic Methods of Analysis 4 1.3 Motivations of the Study 5 1.4 Objectives of the Study 7 CHAPTER 2: LITERATURE REVIEWS 8 2.1 General description of nonlinear static procedures (NSPs) 8 2.2 Nonlinear Static Procedures for 2D Planar Analysis 9 2.2.1 Conventional Nonlinear Static Procedure 10 2.2.2 Multi-Mode Nonlinear Static Procedure 11 2.2.3 Adaptive Nonlinear Static Procedure 13 CHAPTER 3: DESIGN OF MODEL BUILDINGS AND ANALYTICAL PROGRAM 16 3.1 Design of Model Buildings 16 3.1.1 Special Moment Resisting Frames 18 3.1.2 Special Concentrically Braced Frame 22 3.1.2.1 SCBF Brace Design 24 3.1.2.2 SCBF Capacity Design Analyses 25 3.1.2.3 SCBF Beam and Column Design 26 3.2 Numerical Models 27 3.2.1 Special Moment Resisting Frames 27 3.2.2 Special Concentrically Braced Frames (SCBFs) 28 3.3 Existing and Proposed Pushover Analyses 30 3.3.1 Modal Pushover Analysis (MPA) 30 3.3.2 Conventional Nonlinear Static Procedures Using FEMA Force Distribution 35 3.3.3 The Modified First-mode-based Pushover Analysis (MFPA) procedure 38 3.4 Nonlinear Response History Analysis 41 3.4.1 Seismic Excitation and Scaling 42 CHAPTER 4: COMPARISONS AND EVALUATION OF ANALYTICAL PROCEDURES 51 4.1 Result Comparisons of Steel Moment Resisting Frames 51 4.1.1 Floor Displacement Demand 51 4.1.2 Inter Story Drift Ratio Demands 56 4.1.3 Beam Plastic Hinge Distribution 62 4.2 Result Comparisons of Steel Concentrically Braced Frames 65 4.2.1 Floor Displacement Demand 65 4.2.2 Inter Story Drift Ratio Demands 67 4.3 Evaluations of analytical Procedures 71 CHAPTER 5: CONCLUSIONS AND RECOMMENDATIONS 74 5.1 Conclusions 74 5.2 Recommendations for future work 77 References 78 Appendixes 81 A. Results of Pushover Curves at Roof Displacement (Control Node) 81 A.1 Special Moment Resisting Frames 81 A.2 Special Concentrically Braced Frames 85

    References
    [1] A. A. Nassar, and H. Krawinkler, Seismic Demands for SDOF and MDOF Systems, Stanford University, Blume Earthquake Engineering Center, 1991.
    [2] B. Gupta, “Enhanced Pushover Procedure and Inelastic Demand Estimation for Performance-Based Seismic Evaluation of Buildings,” University of Central Florida, Orlando, FL., 1998.
    [3] Federal Emergency Management Agency , NEHRP Guidelines for the Seismic Rehabilitation of Buildings, Report FEMA 356, Washington, D.C, 1997.
    [4] Federal Emergency Management Agency, NEHRP guidelines for the seismic rehabilitation of buildings, Report FEMA-273, Washington, D.C., 1997.
    [5] ASCE standard, ASCE/SEI, 41-17, Seismic evaluation and retrofit of existing buildings, American Society of Civil Engineers, Reston, Virginia, USA, 2017.
    [6] C. D. Comartin, and R. W. Niewiarowski, Seismic Evaluation and Retrofit of Concrete Buildings. Report ATC-40, Redwood City, California, 1996.
    [7] E. Kalkan, and S. K. Kunnath, "Lateral Load Distribution in Nonlinear Static Procedures for Seismic Design," Structures 2004, pp. 1-10, 2004.
    [8] A. K. Chopra, and R. K. Goel, “A modal pushover analysis procedure for estimating seismic demands for buildings,” Earthquake engineering and structural dynamics, vol. 31, no. 3, pp. 561-582, 2002.
    [9] A. K. Chopra, R. K. Goel, and C. Chintanapakdee, “Evaluation of a Modified MPA Procedure Assuming Higher Modes as Elastic to Estimate Seismic Demands,” Earthquake Spectra, vol. 20, no. 3, pp. 757-778, 2004.
    [10] C. Chintanapakdee, and A. K. Chopra, “Evaluation of modal pushover analysis using generic frames,” Earthquake Engineering & Structural Dynamics, vol. 32, no. 3, pp. 417-442, 2003.
    [11] H.-G. Park, T. Eom, and H. Lee, “Factored Modal Combination for Evaluation of Earthquake Load Profiles,” Journal of Structural Engineering, vol. 133, no. 7, pp. 956-968, 2007.
    [12] F. R. Rofooei, M. R. Mirjalili, and N. K. A. Attari, “Modal spectra combination method for pushover analysis of special steel moment resisting frames,” International Journal of Civil Engineering, 2012.
    [13] T. S. Jan, M. W. Liu, and Y. C. Kao, “An upper-bound pushover analysis procedure for estimating the seismic demands of high-rise buildings,” Engineering Structures, vol. 26, no. 1, pp. 117-128, 2004/01/01/, 2004.
    [14] M. A. Amini, and M. Poursha, “Adaptive Force-Based Multimode Pushover Analysis for Seismic Evaluation of Midrise Buildings,” vol. 144, no. 8, pp. 04018093, 2018.
    [15] E. Kalkan, and S. K. Kunnath, “Adaptive Modal Combination Procedure for Nonlinear Static Analysis of Building Structures,” vol. 132, no. 11, pp. 1721-1731, 2006.
    [16] R. Abbasnia, A. T. Davoudi, and M. M. Maddah, “An adaptive pushover procedure based on effective modal mass combination rule,” Engineering Structures, vol. 52, pp. 654-666, 2013/07/01/, 2013.
    [17] R. Abbasnia, A. Tajik Davoudi, and M. M. Maddah, “An Improved Displacement-Based Adaptive Pushover Procedure for the Analysis of Frame Buildings,” Journal of Earthquake Engineering, vol. 18, no. 7, pp. 987-1008, 2014/10/03, 2014.
    [18] F. R. Rofooei, and M. R. Mirjalili, “Dynamic-based pushover analysis for one-way plan-asymmetric buildings,” Engineering Structures, vol. 163, pp. 332-346, 2018/05/15/, 2018.
    [19] P. Fajfar, and M. Fischinger, “A method for non-linear seismic analysis of regular buildings,” in Proceedings of the Ninth World Conference in Earthquake Engineering, Tokyo-Kyoto, Japan, 1988, pp. 111-116.
    [20] S. A. Freeman, J. P. Nicoletti, and J. V. Tyrell, “Evaluation of existing buildings for seismic risk - A case study of Puget Sound Naval Shipyard, Bremerton, Washington.,” in Proceedings of U.S. National Conference on Earthquake Engineering., Berkeley, USA, 1975, pp. 113-122.
    [21] Fajfar, “A nonlinear analysis method for performance-based seismic design,” Earthquake Spectra, vol. 16(3) pp. 573-592, 2000.
    [22] Federal Emergency Management Agency, Improvement of nonlinear static seismic analysis procedures, Report FEMA 440, Washington (D.C), 2005.
    [23] T. F. Paret, K. K. Sasaki, D. H. Eilbeck, and S. A. Freeman, “Approximate inelastic procedures to identify failure mechanisms from higher mode effects,” in Proceedings of the 11th World Conference in Earthquake Engineering, Acapulco, Mexico, 1996.
    [24] A. S. Moghadam, and W. K. Tso, “A pushover procedure for tall buildings ” in Proceedings of the 12th European Conference in Earthquake Engineering, Paper No. 395, London, UK, 2002.
    [25] E. HernÁNdez-Montes, O.-S. Kwon, and M. A. Aschheim, “AN ENERGY-BASED FORMULATION FOR FIRST-AND MULTIPLE-MODE NONLINEAR STATIC (PUSHOVER) ANALYSES,” Journal of Earthquake Engineering, vol. 8, no. 1, pp. 69-88, 2004/01/01, 2004.
    [26] K. Helmut, and S. G. D. P. K, “Pros and cons of a Pushover analysis of seismic performance evaluation,” Engineering Structures, vol. 20, pp. 13, 1998.
    [27] V. K. PAPANIKOLAOU, and A. S. ELNASHAI, “EVALUATION OF CONVENTIONAL AND ADAPTIVE PUSHOVER ANALYSIS I: METHODOLOGY,” Journal of Earthquake Engineering, vol. 09, no. 06, pp. 923-941, 2005.
    [28] M. N. Aydinoglu, “An incremental response spectrum analysis procedure based on inelastic spectral deformation for multi-mode seismic performance evaluation,” Bulletin of Earthquake Engineering, vol. 1 pp. 3-36, 2003.
    [29] K. K. Sasaki, S. A. Freeman, and T. F. Paret, “Multi-mode pushover procedure (MMP)- a method to identify the effects of higher modes in a pushover analysis. ,” in Proceedings of the 6th US National Conference on Earthquake Engineering. Seatle, Washington - Earthquake Engineering Research Institute Oakland, California, 1998.
    [30] B. Gupta, and S. K. Kunnath, “Adaptive Spectra-Based Pushover Procedure for Seismic Evaluation of Structures,” Earthquake Spectra, vol. 16, no. 2, pp. 367-391, 2000.
    [31] E. Kalkan, and S. K. Kunnath, “Adaptive Modal Combination Procedure for Nonlinear Static Analysis of Building Structures,” Journal of Structural Engineering, vol. 132, no. 11, pp. 1721-1731, 2006.
    [32] A. S. Elnashai, “Advanced inelastic static (pushover) analysis for earthquake applications,” Structural Engineering and Mechanics, vol. 12(1), pp. 51-69, 2001.
    [33] S. Antoniou, and R. Pinho, “DEVELOPMENT AND VERIFICATION OF A DISPLACEMENT-BASED ADAPTIVE PUSHOVER PROCEDURE,” Journal of Earthquake Engineering, vol. 8, no. 5, pp. 643-661, 2004/09/01, 2004.
    [34] M. Jalilkhani, S. H. Ghasemi, and M. Danesh, “A multi-mode adaptive pushover analysis procedure for estimating the seismic demands of RC moment-resisting frames,” Engineering Structures, vol. 213, pp. 110528, 2020/06/15/, 2020.
    [35] M. Hadi, F. Behnamfar, and S. Arman, “A Shear-based Adaptive Pushover Procedure for Moment-resisting Frames,” AUT Journal of Civil Engineering, vol. 2, no. 2, pp. 183-194, 2018.
    [36] S. K. Kunnath, and J. Alfred John, "Validity of Static Procedures in Performance-Based Seismic Design," Advanced Technology in Structural Engineering, pp. 1-8, 2000.
    [37] S. Antoniou, and R. Pinho, “ADVANTAGES AND LIMITATIONS OF ADAPTIVE AND NON-ADAPTIVE FORCE-BASED PUSHOVER PROCEDURES,” Journal of Earthquake Engineering, vol. 8, no. 4, pp. 497-522, 2004/07/01, 2004.
    [38] H. R. Ahmadi, N. Mahdavi, and M. Bayat, “Applying Adaptive Pushover Analysis to Estimate Incremental Dynamic Analysis Curve,” Journal of Earthquake and Tsunami, vol. 14, no. 4, Aug, 2020.
    [39] K. Shakeri, K. Tarbali, and M. Mohebbi, “An adaptive modal pushover procedure for asymmetric-plan buildings,” Engineering Structures, vol. 36, pp. 160-172, 2012/03/01/, 2012.
    [40] M. A. Shayanfar, M. Rakhshanimehr, and M. Ashoory, “Adaptive Load Patterns Versus Non-adaptive Load Patterns for Pushover Analysis of Building,” Iranian Journal of Science and Technology-Transactions of Civil Engineering, vol. 43, pp. 23-36, Jul, 2019.
    [41] F. A. Charney, T. F. Heausler, and J. D. Marshall, "Seismic loads : guide to the seismic provisions of ASCE 7-16," 2020.
    [42] "American Institute of Steel Constructrion, Seismic Provisions for Structural Steel Buildings," 2016.
    [43] "American Institute of Steel Construction, Load and Resistance Factor Design (LRFD) Structural Steel Buildings," 1993.
    [44] S. Mazzoni, F. McKenna, M. H. Scot, and Gregory L. Fenves, "OpenSees Command Language Manual," Pacific Earthquake Engineering Research (PEER) Center, 2001.
    [45] Federal Emergency Management Agency, Quantification of Building Seismic Performance Factors, Report FEMA P-695, Washington (D.C), 2009.
    [46] F. C. Filippou, E. P. Popov, and V. V. Bertero, “Effects of bond deterioration on hysteretic behavior of reinforced concrete joints,” Earthquake Engineering Research Center, University of California Berkeley, California, 1983.
    [47] P.-C. Hsiao, D. E. Lehman, and C. W. Roeder, “Improved analytical model for special concentrically braced frames,” Journal of Constructional Steel Research, vol. 73, pp. 80-94, 2012/06/01/, 2012.
    [48] M. R. Mirjalili, and F. R. Rofooei, “The modified dynamic-based pushover analysis of steel moment resisting frames,” The Structural Design of Tall and Special Buildings, vol. 26, no. 12, pp. e1378, 2017.
    [49] M. A. Amini, and M. Poursha, “A non-adaptive displacement-based pushover procedure for the nonlinear static analysis of tall building frames,” Engineering Structures, vol. 126, pp. 586-597, 2016/11/01/, 2016.
    [50] C. Chintanapakdee, and A. K. Chopra, “Seismic Response of Vertically Irregular Frames: Response History and Modal Pushover Analyses,” vol. 130, no. 8, pp. 1177-1185, 2004.
    [51] H. Krawinkler, D. G. Lignos, and C. Putman, "Prediction of Nonlinear Response—Pushover Analysis versus Simplified Nonlinear Response History Analysis," Structures Congress 2011, pp. 2228-2239, 2011.
    [52] Federal Emergency Management Agency, NEHRP recommended seismic provisions, Report FEMA P-1051, Washington (D.C) 2016.
    [53] A. K. Chopra, and R. K. Goel, “Capacity – Demand Diagram Methods for Estimating Seismic Deformation of Inelastic Structures: SDOF Systems,” Pacific Earthquake Engineering Research Center, University of California, Berkeley, 1999.

    無法下載圖示 全文公開日期 2026/07/21 (校內網路)
    全文公開日期 2026/07/21 (校外網路)
    全文公開日期 2026/07/21 (國家圖書館:臺灣博碩士論文系統)
    QR CODE