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任意移动荷载列作用下简支梁桥竖向振动响应解析分析 被引量:24

Vertical dynamic response analysis of a simply supported beam bridge under successive moving loads
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摘要 采用振动理论推导欧拉-贝努利梁在任意移动荷载列模型作用下其竖向振动的解析表达式。在表达式中综合考虑列车移动速度、所选取的振型阶数、简支梁自身的质量和刚度以及体系的阻尼比对简支梁竖向动力响应的影响。并用MATLAB语言编程计算,对结果的正确性进行校核。以京沪高速线路上32 m简支梁桥为例,分析简支梁桥在8辆ICE3动车编组的荷载列作用下的竖向动力响应。计算结果表明,该方法能够模拟桥梁在间距、大小均任意的移动荷载列作用下的竖向振动。解析结果应用于高速铁路的初步设计及对最大振动能级进行评估时可快速得出可靠结果。 Here,the vibration theory was used to deduce vertical vibration's analytical expressions of an Euler-Bernoulli beam under sucessive moving loads.In the analytical expressions,the influences of the train's speed v,the number of vibration modes selected n,the beam mass m,the rigidity EI of the beam and the damping ratio ξn of the system on the vertical dynamic response of a simply supported beam bridge were considered comprehensively.Then,the calculating program was made with MATLAB to analyze the dynamic response of a bridge in an example so as to check the correctness of the analytical expressions.A 32-meter long simply supported beam bridge of Beijing-Shanghai high-speed railway was taken as a typical example.Its vertical vibration under the moving loads of 8 ICE3 motor car groups was calculated and the properties of the vibration response were analyzed.The calculation results showed that the proposed method can be used to compute the vertical vibration of a beam subjected to randomly spaced loads;the analytical expressions are applicable to railway bridge preliminary design and assessment of the expected maximum vibration levels under high-speed trains passing;the reliable results are obtained rapidly.
出处 《振动与冲击》 EI CSCD 北大核心 2012年第20期137-142,共6页 Journal of Vibration and Shock
基金 国家自然科学基金(51008250) "863"计划(2011AA11A103) 新世纪优秀人才支持计划(NCET-10-0701) 高等学校博士点基金(20110184110020) 四川省杰出青年学术技术带头人计划(2010JQ0018) 西南交通大学扬华之星项目资助
关键词 简支梁 荷载列模型 动力响应 解析表达式 实例验证 参数分析 simply supported beam moving loads series dynamic response analytical expression examples validation parametric analysis
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  • 1李小珍,强士中.列车-桥梁耦合振动研究的现状与发展趋势[J].铁道学报,2002,24(5):112-120. 被引量:53
  • 2Bolotin V V. The dynamic stability of elastic systems [ M ]. HoldenDay, San Francisco, CA, 1964.
  • 3Kurihara M, Shimogo T. Vibration of an elastic beam subjected to discrete moving loads [ J ]. Mech. Design, ASME,1978, 100(7) : 514 -519.
  • 4Kurihara M, Shimogo T. Stability of a simply supported beam subjected to randomly spaced moving loads [ J ]. Mech. Design, ASME 1978, 100(7) : 507 -513.
  • 5沈锐利.高速铁路简支梁桥竖向振动响应研究[J].中国铁道科学,1996,17(3):24-34. 被引量:26
  • 6Yang Y B , Yau J D, Hsu L C. Vibration of simple beams due to trains moving at high speeds [ J ]. Engineering Structures, 1997,19(11) :936 -944.
  • 7Savin E. Dynamic amplification factor and response spectrum for the evaluation of vibrations of beams under successive moving loads [ J ]. Journal of Sound and Vibration, 2001, 248(2) :267 -288.
  • 8单德山,李乔.荷载列作用下简支曲线梁的动力响应[J].重庆交通学院学报,2001,20(1):6-9. 被引量:4
  • 9李国豪.桥梁结构稳定与振动(修订版)[M].北京:中国铁道出版社,2010,3:291-300.
  • 10克拉夫R,彭津J著,王光远,等译校.结构动力学第2版(修订版)[M].北京:高等教育出版社,2006.

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