地铁列车振动环境影响预测的薄片有限元–无限元耦合模型

doi:10.13722/j.cnki.jrme.2015.1634

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Abstract In order to carry out the all-round prediction with high efficiency and high precision for the metro train-induced environmental vibration，the effect of the actual moving award process of train on the environment was taken into full consideration，and the tunnel-soil system was supposed as a longitudinal periodic structure，which consists of a series of the identical sliced structures successively arrayed in the longitudinal direction of tunnel. Each sliced structure was supposed to be composed of the finite elements in the near field of tunnel and the infinite elements in the far field away from the tunnel which can provide good boundary conditions. Based on the decompositions of the environmental vibration excitation forces into the components corresponding to the wheel-rail forces with various excitation frequencies，utilizing the principle of superposition and the periodic boundary conditions existed in each longitudinal sliced structure under the wheel-rail forces with a single excitation frequency，the solution of the vibration response of the actual three-dimensional tunnel-soil system induced by the moving train was transformed to be solved within a longitudinal sliced range in the frequency domain. Computation results show that the proposed model can effectively predict any train-induced vibration physical quantity of tunnel-soil system in any direction. the model not only has high prediction precision，but also has fast calculation speed and strong calculation ability. The ground surface vibration velocity and acceleration responses in the transverse，vertical and longitudinal directions induced by metro train have the similar frequency components，and their time-domain maximum amplitudes are in the same order of magnitude.

Key words： tunnelling engineering metro operation environmental vibration prediction periodic approach sliced finite element-infinite element coupling model(SFEIECM)

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	Articles by authors
	MA Longxiang1
	2
	LIU Weining3
	LIU Weifeng3
	YAN Qixiang1
	2

Cite this article:

MA Longxiang1,2,LIU Weining3, et al. Sliced finite element-infinite element coupling model for predicting environmental vibration induced by metro train[J]. , 2016, 35(10): 2131-2141.

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https://rockmech.whrsm.ac.cn/EN/10.13722/j.cnki.jrme.2015.1634 OR https://rockmech.whrsm.ac.cn/EN/Y2016/V35/I10/2131

[1] 夏禾，曹艳梅. 轨道交通引起的环境振动问题[J]. 铁道科学与工程学报，2004，1(1)：44–51.(XIA He，CAO Yanmei. Problem of railway traffic induced vibration of environments[J]. Journal of Railway Science and Engineering，2004，1(1)：44–51.(in Chinese))
[2] 栗润德，张鸿儒，刘维宁. 地铁引起的地面振动及其对精密仪器的影响[J]. 岩石力学与工程学报，2008，27(1)：206–214.(LI Runde，ZHANG Hongru，LIU Weining. Metro-induced ground vibrations and their impacts on precision instrument[J]. Chinese Journal of Rock Mechanics and Engineering，2008，27(1)：206–214.(in Chinese))
[3] 刘维宁，马蒙，王文斌. 地铁列车振动环境响应预测方法[J]. 中国铁道科学，2013，34(4)：110–117.(LIU Weining，MA Meng，WANG Wenbin. Prediction method for subway train-induced environmental vibration responses[J]. Journal of China Railway Science，2013，34(4)：110–117.(in Chinese))
[4] 刘维宁，夏禾，郭文军. 地铁列车振动的环境响应[J]. 岩石力学与工程学报，1996，15(增1)：586–593.(LIU Weining，XIA He，GUO Wenjun. Study of vibration effects of underground trains on surrounding environments[J]. Chinese Journal of Rock Mechanics and Engineering，1996，15(Supp.1)：586–593.(in Chinese))
[5] 和振兴，翟婉明，罗震. 地铁列车引起的地面振动[J]. 西南交通大学学报，2008，43(2)：218–221.(HE Zhenxing，ZHAI Wanming，LUO Zhen. Ground vibration caused by moving metro trains[J]. Journal of Southwest Jiaotong University，2008，43(2)：218–221.(in Chinese))
[6] 孙晓静. 地铁列车振动对环境影响的预测研究及减振措施分析[博士学位论文][D]. 北京：北京交通大学，2008.(SUN Xiaojing. Prediction of environment vibrations induced by metro trains and mitigation measures analysis[Ph. D. Thesis][D]. Beijing：Beijing Jiaotong University，2008.(in Chinese))
[7] 栗润德. 地铁列车引起的地面振动及隔振措施研究[博士学位论文][D]. 北京：北京交通大学，2008.(LI Runde. Study on the Metro induced ground vibrations and isolation measures[Ph. D. Thesis][D]. Beijing：Beijing Jiaotong University，2008.(in Chinese))
[8] DEGRANDE G，CLOUTEAU D，OTHMAN R，et al. A numerical model for ground-borne vibrations from underground railway traffic based on a periodic finite element-boundary element formulation[J]. Journal of Sound and Vibration，2006，293(3/5)：645–666.
[9] GUPTA S，LIU W F，DEGRANDE G，et al. Prediction of vibrations induced by underground railway traffic in Beijing[J]. Journal of Sound and Vibration，2008，310(3)：608–630.
[10] SHENG X，JONES C J C，THOMPSON D J. Prediction of ground vibration from trains using the wave number finite and boundary element methods[J]. Journal of Sound and Vibration，2006，293(3/5)：575–586.
[11] HUNG H H，CHEN G H，YANG Y B. Effect of railway roughness on soil vibrations due to moving trains by 2.5 D finite/infinite element approach[J]. Engineering Structures，2013，57：254–266.
[12] BIAN X C，JIN W F，JIANG H G. Ground-borne vibrations due to dynamic loadings from moving trains in subway tunnels[J]. Journal of Zhejiang University—Science A：Applied Physics and Engineering，2012，13(11)：870–876.
[13] 马龙祥. 基于无限–周期结构理论的车轨耦合及隧道–地层振动响应分析模型研究[博士学位论文][D]. 北京：北京交通大学，2014.(MA Longxiang. Study on the model of coupled vehicle and track and the analysis model for tunnel-ground vibration response based on the periodic- infinite structure theory[Ph. D. Thesis][D]. Beijing：Beijing Jiaotong University，2014.(in Chinese))
[14] 马龙祥，刘维宁，刘卫丰. 移动荷载作用下周期支撑轨道结构振动研究[J]. 中国铁道科学，2013，34(1)：1–7.(MA Longxiang，LIU Weining，LIU Weifeng. Study on vibration of periodic supported track structure under moving loads[J]. China Railway Science，2013，34(1)：1–7.(in Chinese))
[15] 马龙祥，刘维宁，吴宗臻. 轨道结构上轮对相互影响系数的解析求法[J]. 中南大学学报：自然科学版，2014，45(5)：1 635–1 641.(MA Longxiang，LIU Weining，WU Zongzhen. Analytical method for solving wheelsets’ interaction coefficient on track structure[J]. Journal of Central South University：Science and Technology，2014，45(5)：1 635–1 641.(in Chinese))
[16] 廖振鹏. 工程波动理论导论[M]. 2版. 北京：科学出版社，2002：25–44.(LIAO Zhenpeng. Introduction to wave motion theories for engineering[M]. 2nd ed. Beijing：Science Press，2002：25–44.(in Chinese))
[17] 王勖成，邵敏. 有限单元法基本原理和数值方法[M]. 北京：清华大学出版社，1997：52–54.(WANG Xucheng，SHAO Min. Fundamental and numerical methods of finite element method[M]. Beijing：Tsinghua University Press，1997：52–54.(in Chinese))