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Consistent application of horizontal and vertical earthquake components in analysis of a block sliding down an inclined plane

机译:水平和垂直地震分量在分析倾斜平面滑移块体中的一致应用

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The seismic displacement of a block sliding down an inclined plane is commonly obtained by a double integration of portions of the acceleration time history exceeding the yield acceleration. Although this simple procedure was originally developed by Newmark for a tangential excitation, it is widely used also for horizontal shaking. Strictly speaking, the sliding displacement in this case needs to be modified by a correction factor, a fact that is not very well known and thus often overlooked. The vertical component is usually either ignored or considered by resorting to arbitrary simplifying assumptions. This paper presents an alternative double integration procedure for the calculation of the sliding displacement under the combined action of the horizontal and vertical components. After transforming the excitation to the tangential and normal directions, the procedure is applied to the relative tangential acceleration. Unlike the traditional Newmark approach, the application of the alternative procedure does not require a prior explicit calculation of the yield acceleration, which would not even be a constant when the vertical component is present. The results of a series of case studies performed employing this procedure indicate that the sliding displacement does not necessarily increase when the vertical component is also considered.
机译:通常,通过对超过了屈服加速度的加速度时间历史的部分进行两次积分,可以获得在倾斜平面上滑行的块的地震位移。尽管此简单程序最初是由Newmark开发的,用于切向激励,但它也广泛用于水平振动。严格来说,这种情况下的滑动位移需要通过校正系数进行修改,这一事实不是很为人所知,因此经常被忽略。通常通过采用任意简化假设来忽略或考虑垂直分量。本文提出了一种在水平分量和垂直分量共同作用下计算滑动位移的替代双重积分程序。在将激励转换为切向和法线方向后,将该过程应用于相对切向加速度。与传统的Newmark方法不同,替代过程的应用不需要事先对屈服加速度进行显式计算,当存在垂直分量时,屈服加速度甚至不是恒定的。使用此过程进行的一系列案例研究的结果表明,当还考虑垂直分量时,滑动位移不一定会增加。

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