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  1. NTU Theses and Dissertations Repository
  2. 工學院
  3. 土木工程學系
Please use this identifier to cite or link to this item: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/94486
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???org.dspace.app.webui.jsptag.ItemTag.dcfield???ValueLanguage
dc.contributor.advisor郭安妮zh_TW
dc.contributor.advisorAnnie On Lei Kwoken
dc.contributor.author游耀中zh_TW
dc.contributor.authorYao-Zhong Youen
dc.date.accessioned2024-08-16T16:19:00Z-
dc.date.available2024-08-17-
dc.date.copyright2024-08-16-
dc.date.issued2024-
dc.date.submitted2024-08-11-
dc.identifier.citation1. Argyroudis, S. A., & Pitilakis, K. D. (2012). Seismic fragility curves of shallow tunnels in alluvial deposits. Soil Dynamics and Earthquake Engineering, 35, 1-12.
2. Anbazhagan, P., Neaz Sheikh, M., Bajaj, K., Mariya Dayana, P. J., Madhura, H., & Reddy, G. R. (2017). Empirical models for the prediction of ground motion duration for intraplate earthquakes. Journal of Seismology, 21, 1001-1021.
3. Andreotti, G., & Lai, C. G. (2019). Use of fragility curves to assess the seismic vulnerability in the risk analysis of mountain tunnels. Tunnelling and Underground Space Technology, 91, 103008.
4. Corigliano, M., Lai, C. G., & Barla, G. (2007). Seismic vulnerability of rock tunnels using fragility curves. In ISRM Congress (pp. ISRM-11CONGRESS). ISRM.
5. Dowding, C. H., & Rozan, A. (1978). Damage to rock tunnels from earthquake shaking. Journal of the Geotechnical Engineering Division, 104(2), 175-191.
6. Gehl, P., Seyedi, D. M., & Douglas, J. (2013). Vector-valued fragility functions for seismic risk evaluation. Bulletin of Earthquake Engineering, 11(2), 365-384.
7. Huang, T. H., Ho, T. Y., Chang, C. T., Yao, X. L., Chang, Q. D., & Lee, H. C. (1999). Quick investigation and assessment on tunnel structures after earthquake, and the relevant reinforced methods. Report for the Public Construction Commission, Taipei, Taiwan.
8. Hashash, Y. M., Hook, J. J., Schmidt, B., John, I., & Yao, C. (2001). Seismic design and analysis of underground structures. Tunnelling and underground space technology, 16(4), 247-293.
9. Itasca. 2011. FLAC Version 7.0 –Manual on line, Minneapolis, Itasca Counsulting Group inc.
10. Lysmer, J., & Kuhlemeyer, R. L. (1969). Finite dynamic model for infinite media. Journal of the engineering mechanics division, 95(4), 859-877.
11. Kuhlemeyer, R. L., & Lysmer, J. (1973). Finite element method accuracy for wave propagation problems. Journal of the Soil Mechanics and Foundations Division, 99(5), 421-427.
12. Owen, G. N., & Scholl, R. E. (1981). Earthquake engineering of large underground structures.
13. Penzien, J., & Wu, C. L. (1998). Stresses in linings of bored tunnels. Earthquake engineering & structural dynamics, 27(3), 283-300.
14. Park, K. H., Tantayopin, K., Tontavanich, B., & Owatsiriwong, A. (2009). Analytical solution for seismic-induced ovaling of circular tunnel lining under no-slip interface conditions: A revisit. Tunnelling and Underground Space Technology, 24(2), 231-235.
15. St John, C. M., & Zahrah, T. F. (1987). Aseismic design of underground structures. Tunnelling and underground space technology, 2(2), 165-197.
16. Sharma, S., & Judd, W. R. (1991). Underground opening damage from earthquakes. Engineering geology, 30(3-4), 263-276.
17. Tsinidis, G., de Silva, F., Anastasopoulos, I., Bilotta, E., Bobet, A., Hashash, Y. M., & Fuentes, R. (2020). Seismic behaviour of tunnels: From experiments to analysis. Tunnelling and underground space technology, 99, 103334.
18. Wang, W. L., Wang, T. T., Su, J. J., Lin, C. H., Seng, C. R., & Huang, T. H. (2001). Assessment of damage in mountain tunnels due to the Taiwan Chi-Chi Earthquake. Tunnelling and underground space technology, 16(3), 133-150.
19. Wang, Z., Gao, B., Jiang, Y., & Yuan, S. (2009). Investigation and assessment on mountain tunnels and geotechnical damage after the Wenchuan earthquake. Science in China Series E: Technological Sciences, 52, 546-558.
20. Yashiro, K., Kojima, Y., & Shimizu, M. (2007). Historical earthquake damage to tunnels in Japan and case studies of railway tunnels in the 2004 Niigataken-Chuetsu earthquake. Quarterly Report of RTRI, 48(3), 136-141.
21. 蘇仁偉(2021)。岩石隧道受震反應:現地監測資料解析與三維數值模擬,國立臺灣大學土木工程學系學位論文。
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dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/94486-
dc.description.abstract由於台灣多山的地形環境且多地震,山岳隧道縮短通行時間,改善交通便利性。為了瞭解台灣山岳隧道受震反應以及後續的維護,故希望能初步探討台灣山岳隧道之脆弱性曲線。
本研究使用FLAC 2D數值軟體進行山岳隧道受震模擬之分析,採用嘉寶隧道周圍的岩石材料參數,並且除了加入不同的影響因子如覆土深度和隧道支撐類型之外,也加入回歸期設計地震進行分析。最後選取輸出結果作為隧道損傷指標,建立山岳隧道之脆弱性曲線。
結果顯示不同的覆土深度和隧道支撐類型影響著隧道的破壞機率,且回歸期設計地震的加入導致破壞機率上升,此研究結果初步說明影響因子對於台灣山岳隧道的破壞機率改變,期望能協助往後相關的研究發展。
zh_TW
dc.description.abstractTaiwan has a mountainous terrain. A lot of mountain tunnels were constructed to shorten the travel time between cities and accessibility of mountain area. However, Taiwan is seismically active, hence it is crucial to understand the seismic performance of these mountain tunnels, their maintenance needs, and the repair and recovery time if damages are induced during earthquakes. The objective of this study is to develop the seismic fragility curves for the mountain tunnels in Taiwan.
This study uses FLAC 2D numerical software to simulate and analyze the seismic response of mountain tunnels. The Jiabao Tunnel in Taitung county was used as a baseline case. In addition to incorporating different influencing factors such as overburden depth and tunnel support types, input motions with different ground motion characteristics were used in the analyses. The relative displacement between the crown and the inverted arch , as well as the crown peak acceleration were selected as the tunnel damage indicators to establish the fragility curves for the mountain tunnels.
The results indicate that different burial depths and tunnel support types can influence the probability of tunnel damage. This study preliminarily demonstrates how these factors alter the probability of damage of Taiwan's mountain tunnels subjected to seismic loading, aiming to assist future related research endeavors.
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dc.description.tableofcontents謝辭 I
中文摘要 II
ABSTRACT III
CONTENTS IV
LIST OF FIGURES V
LIST OF TABLES VIII
Chapter 1 Introduction 1
1.1 Research Motivation and Objectives 1
1.2 Research Process and Steps 3
1.3 Organization of this Thesis 5
Chapter 2 Literature Review 6
2.1 Case Studies and Types of Tunnel Damage from Earthquakes 7
2.2 Influencing Factors of Tunnel Seismic Damage 21
2.3 Seismic Behavior of Rock Tunnels 29
2.4 Procedure for Deriving Fragility Curves 32
Chapter 3 Numerical Modeling and Verification 44
3.1 Development of Numerical Analysis Models 45
3.1.1 Numerical analysis of boundary condition and element size 45
3.1.2 Seismic wave simulation methods 53
3.2 Model Validation 55
Chapter 4 Numerical Analysis of Tunnel Seismic Response 75
4.1 Numerical Model Parameters 77
4.2 Signal Processing Procedure for Input Earthquake 79
4.3 Return Period Design Earthquake and Seismic Design Response Spectrum 85
4.4 Results of Fragility Curves Based on Relative Displacement between Tunnel Crown and Inverted Arch 92
4.5 Results of Fragility Curves Based on Maximum Acceleration of Tunnel Crown 107
4.6 Summary of Fragility Curves. 121
Chapter 5 Conclusion and Recommendations 125
Reference 128
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dc.language.isoen-
dc.subject易損性曲線zh_TW
dc.subject地盤反應分析zh_TW
dc.subject山岳隧道zh_TW
dc.subject損傷指標zh_TW
dc.subjectFragility curvesen
dc.subjectMountain tunnelsen
dc.subjectGround response analysisen
dc.subjectDamage Indexen
dc.title台灣山岳隧道脆弱性曲線建立之初探zh_TW
dc.titlePreliminary Development of Fragility Curves for Mountain Tunnels in Taiwanen
dc.typeThesis-
dc.date.schoolyear112-2-
dc.description.degree碩士-
dc.contributor.oralexamcommittee邱俊翔;邱雅筑zh_TW
dc.contributor.oralexamcommitteeJiunn-Shyang Chiou;Ya-Chu Chiuen
dc.subject.keyword易損性曲線,山岳隧道,地盤反應分析,損傷指標,zh_TW
dc.subject.keywordFragility curves,Mountain tunnels,Ground response analysis,Damage Index,en
dc.relation.page130-
dc.identifier.doi10.6342/NTU202403159-
dc.rights.note同意授權(全球公開)-
dc.date.accepted2024-08-13-
dc.contributor.author-college工學院-
dc.contributor.author-dept土木工程學系-
dc.date.embargo-lift2029-08-05-
Appears in Collections:土木工程學系

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