期刊文献+

博格板式无碴轨道的竖向自振特性分析 被引量:1

Characteristic analysis of vertically natural vibration of Burger slab ballastless track
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摘要 应用弹性系统动力学总势能不变值原理和形成矩阵的“对号入座”法则建立了22个自由度的博格板式轨道单元,并采用有限单元法分析了轨道的竖向自振特性及轨道结构参数对固有频率的影响。 In this article the principle of the total potential energy being constant of the elastic system dynamics and the method of "take one's seat according to the number on the ticket" in forming the matrix are used to establish 22 free degree Burger slab track units, and the finite element method is also employed to analyze the characteristics of the vertical natural vibration of the track and the influence of the track's structural parameters on the natural frequency.
出处 《铁路工程造价管理》 2006年第5期4-7,共4页 Railway Engineering Cost Management
关键词 博格板式无碴轨道 自振特性 固有频率 Burger slab ballastless track, characteristics of natural vibration, natural frequency
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  • 1李成辉,万复光.轨道横向动力特性振型叠加法分析[J].西南交通大学学报,1993,28(2):65-69. 被引量:5
  • 2耿传智,吴觉波.模态分析在轨道振动特性研究中的应用[J].上海铁道学院学报,1995,16(1):13-24. 被引量:8
  • 3曾庆元 杨平.形成矩阵的“对号入座”法则与桁梁空间分析的桁段有限元法[J].铁道学报,1986,8(2).
  • 4Tsunehiko SAITO. Stress analysis of concrete track slabs on an elastic foundation by the finite element method[J]. Quarterly Reports of Railway Technical Research Institute, 1974,15(4): 186-190.
  • 5Tong P, Rossettos J N. Finite-Element Method: Basic Technique and Implementation[M]. Cambridge: The MIT Press,1977.
  • 6ZENG Qing-yuan, LOU Ping, XIANG J un. The principle of total potential energy with stationary value in elastic system dynamics and its application to the analysis of vibration and dynamic stabilityEJ]. Journal of Huazhong University of Scienceand Technology ( Urban Science), 2002,19 ( 1 ) : 7- 14.
  • 7LOU Ping,ZENG Qing-yuan. On three approaches to formulation of the equations of motion of a dynamic system[J]. Journal of Structural Engineering, 2002, 29(2): 119-123.
  • 8曾庆元 杨平.形成矩阵的“对号入座”法则与桁粱空间分析的桁段有限元法[J].铁道学报,1986,8(2):48-48.
  • 9李德建,博士学位论文,1996年
  • 10朱汉华,博士学位论文,1993年

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