桥梁结构地震碰撞分析模型的碰撞刚度计算方法研究

许 祥;鞠三;刘伟庆;徐秀丽;李雪红;李枝军

振动与冲击 ›› 2013, Vol. 32 ›› Issue (12) : 31-39.

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振动与冲击 ›› 2013, Vol. 32 ›› Issue (12) : 31-39.
论文

桥梁结构地震碰撞分析模型的碰撞刚度计算方法研究

  • 许 祥1,鞠三2, 刘伟庆1, 徐秀丽1, 李雪红1, 李枝军1
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Research on calculation method for impact stiffness in models of earthquake-induced bridge pounding

  • XU Xiang1,JUSan2, LIU Wei-qing1, XU Xiu-li1, LI Xue-hong1,LI Zhi-1jun
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摘要

针对桥梁结构地震碰撞模拟问题,文中分别推导了基于波动理论的直杆共轴碰撞模型和基于接触单元法的刚体碰撞模型中相应的最大碰撞变形的计算式,并基于二者相等的关系给出了Kelvin模型和Hertz-damp模型中相应碰撞刚度的计算方法,并对所建议方法的合理性和精确度进行了验证分析。研究结果表明,文中建立方法计算的Kelvin模型的碰撞刚度数值明显小于较短主梁的轴向刚度,这一点与以前学者基于实测数据分析得到的结论相一致。数值分析结果表明,相比以前的碰撞刚度计算方法,采用本文建议的方法确定Hertz-damp模型的碰撞刚度时,可以显著提升其碰撞模拟精确度。

Abstract

In order to study the earthquake-induced pounding on bridge response, the calculation methods of impact stiffness for Kelvin model and Hertz-damp model have been theoretically derived based on equating the maximum pounding deformation calculated by the collinear impact model of two rods with the maximum pounding deformation calculated by the rigid-body impact model. Then the effectiveness of the proposed calculation methods is verified, respectively. The results of the study indicate that, the impact stiffness of Kelvin model calculated by the proposed method is obviously smaller than the axial stiffness of the shorter bridge girder, and this finding supports previous researchers’ comments which are obtained from the measured data. The results of the numerical analysis also indicate that the Hertz-damp model can give more precise pounding simulation results based on the proposed impact stiffness calculation method.

关键词

桥梁 / 碰撞 / Kelvin模型 / Hertz-damp模型 / 直杆共轴碰撞模型 / 刚体碰撞模型 / 碰撞刚度

Key words

bridge / pounding / Kelvin model / Hertz-damp model / collinear impact model of two rods / rigid-body impact model / impact stiffness

引用本文

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许 祥;鞠三;刘伟庆;徐秀丽;李雪红;李枝军. 桥梁结构地震碰撞分析模型的碰撞刚度计算方法研究[J]. 振动与冲击, 2013, 32(12): 31-39
XU Xiang;JUSan;LIU Wei-qing;XU Xiu-li;LI Xue-hong;LI Zhi-jun. Research on calculation method for impact stiffness in models of earthquake-induced bridge pounding[J]. Journal of Vibration and Shock, 2013, 32(12): 31-39

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