首页> 外文会议>International Conference on Shock amp; Impact Loads on Structures; 20071017-19; Beijing(CN) >SEISMIC POUNDINGS MODELED AS THE NON-LINEAR GROUP IMPACTS BETWEEN ASYMMETRIC STRUCTURES
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SEISMIC POUNDINGS MODELED AS THE NON-LINEAR GROUP IMPACTS BETWEEN ASYMMETRIC STRUCTURES

机译:非对称结构之间的非线性群碰撞建模

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摘要

Eccentric poundings between adjacent structures are usually induced in severe earthquakes. In this paper, the eccentric poundings between an asymmetric structure and its neighbor barrier under harmonic earthquake excitation were modeled as non-linear Hertzian impacts. The impact force depends on the 3/2 power of the relative displacement and the relative contact stiffness of the asymmetric structure and the barrier. The coupling effect between the horizontal motion and the rotational motion of the asymmetric structure is considered. Fourth-order RungaKutta integration method is used to get the numerical solution for the asymmetric structure. The maximum impact velocity and the maximum angular velocity within 40 excitation periods are used to indicate the dynamic behavior of asymmetric structures under earthquake excitation in the numeral analysis. In general, the poundings have very large influence on the motion of the asymmetric structure, in some cases even changes the motion pattern of the asymmetric structure. More importantly, we found that the group impacts, which are never occurs for symmetric structures, are a common type of pounding behavior of asymmetric structure. The pattern of the group impacts depend on the damping ratio, the natural period of the asymmetric structure. In addition, the largest responses of the asymmetric structures are always induced when the nature frequency of the asymmetric structures is very close to the input frequency of the ground excitation nearby, but not necessarily at the case when the nature frequency of the asymmetric structures is equals to the input frequency, which is consistent with experiment results.
机译:在严重地震中,通常会引起相邻结构之间的偏心撞击。在本文中,将不对称结构与其相邻屏障之间的偏心碰撞在谐波地震激励下建模为非线性赫兹冲击。冲击力取决于非对称结构和屏障的相对位移的3/2幂以及相对接触刚度。考虑了非对称结构的水平运动与旋转运动之间的耦合效应。使用四阶RungaKutta积分方法获得非对称结构的数值解。在数值分析中,以40个激发周期内的最大冲击速度和最大角速度来表示非对称结构在地震激发下的动力学行为。通常,碰撞对不对称结构的运动有很大的影响,在某些情况下甚至会改变不对称结构的运动模式。更重要的是,我们发现,对于对称结构从未发生过的群冲击是非对称结构的撞击行为的常见类型。群冲击的形式取决于阻尼比,非对称结构的自然周期。另外,当非对称结构的本性频率非常接近附近的地面激励的输入频率时,总是引起非对称结构的最大响应,但是当非对称结构的本性频率等于输入频率,与实验结果一致。

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