On Categorization of Seismic Load As Primary or Secondary for Piping Systems With Hardening Capacity

P. Labbé
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Abstract

The concept of primary/secondary categorization is first reviewed and generalized for its application to a non-linear oscillator subjected to a seismic load. Categorizing the seismic load requires calculating the input level associated with the oscillator ultimate capacity and comparing it to the level associated with the plastic yield. To resolve this problem, it is assumed that the non-linear oscillator behaves like a linear equivalent oscillator, with an effective stiffness (or frequency) and an effective damping. However, as it is not a priori possible to predict the equivalent stiffness and damping, a wide range of possibilities is systematically considered. The input motion is represented by its conventional response spectrum. It turns out that key parameters for categorization are i) the “effective stiffness factor” (varying from 0 for perfect damage behaviour to 1 for elastic-perfectly plastic) and the slope of the response spectrum in the vicinity of the natural frequency of the oscillator. Effective damping and spectrum sensitivity to damping play a second order role. A formula is presented that enables the calculation of the primary part of a seismically induced stress as a function of both the oscillator and input spectrum features. The formula is also presented in the form of a diagram. This paper follows-up on a similar paper presented by the author at the PVP 2017 Conference [1]. The new development introduced here is that the oscillator exhibits hardening capacity, while no hardening was assumed in [1]. It appears that the conclusions are slightly modified but the trend is very similar to the non-hardening case. Regarding piping systems, it appears that even when experiencing large plastic strains under beyond design input motions, their observed effective frequency is very close to their natural frequency, decreasing only by a few percents (experimental data from USA, Japan and India are processed). These observations lead to the conclusion that the seismic load, or the seismically induced inertial seismic strains, should basically be regarded as secondary.
具有硬化能力的管道系统地震荷载的主要或次要分类
首先回顾和推广了主/次分类的概念,并将其应用于受地震载荷作用的非线性振荡器。对地震荷载进行分类需要计算与振荡器极限承载力相关的输入电平,并将其与塑性屈服相关的电平进行比较。为了解决这个问题,假设非线性振荡器的行为与线性等效振荡器一样,具有有效刚度(或频率)和有效阻尼。然而,由于不能先验地预测等效刚度和阻尼,因此系统地考虑了广泛的可能性。输入运动用其常规响应谱表示。结果表明,分类的关键参数是i)“有效刚度因子”(从0的完美损伤行为到1的弹塑性)和响应谱在振荡器固有频率附近的斜率。有效阻尼和对阻尼的频谱灵敏度起第二级作用。提出了一个公式,可以计算地震诱发应力的主要部分作为振荡器和输入频谱特征的函数。并以图表的形式给出了公式。本文是作者在PVP 2017会议[1]上发表的一篇类似论文的后续文章。本文介绍的新进展是振荡器具有硬化能力,而[1]中没有硬化假设。结论似乎略有改变,但趋势与非硬化情况非常相似。对于管道系统,即使在超出设计输入运动的情况下经历较大的塑性应变,其观察到的有效频率也非常接近其固有频率,仅下降几个百分点(处理了来自美国,日本和印度的实验数据)。这些观测结果得出的结论是,地震荷载或地震诱发的惯性地震应变基本上应被视为次要的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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