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Structural Fragility of Piping Systems using Equivalent Elastic Time-history Simulations under Bayesian Framework

机译:贝叶斯框架下基于等效弹性时程模拟的管道系统结构易损性

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The main objective of this study is to effectively evaluate seismic fragility of nonlinear inelastic connections in a piping system using linear elastic time-history analyses and Bayesian inference. Typical piping systems are characterized to have (a) essentially linear elastic stress-strain behavior; (b) damage due to excessive inelastic deformation at specialized nonlinear inelastic locations such as T-joint connections, elbows, valves, etc.; (c) low ductility (<3.0) corresponding to failure. Since the system is largely linear elastic, we utilize the equivalent linearization method (ELM) to describe the localized inelastic nonlinearities. The reason to use this is that one of the critical limitations in the seismic fragility analyses of structures under probabilistic simulation framework is the enormous computational costs associated with real structures described by intensive nonlinear inelastic Finite Element (FE) models. The ELM in seismic fragility analyses must seek to minimize the error between the maximum responses which indicate the damage. For this, we introduce a concept called equivalent elastic limit state (ELS) into seismic fragility analyses. By studying a large number of representative structural systems which are essentially linear elastic but characterized by localized fragile inelastic nonlinearities, we propose a model to compute seismic fragility curves using only linear elastic time-history simulations. It is revealed that the seismic fragility using the model and linear elastic time-history simulation is quite close to the actual fragility, and the fragility using this approach can be successfully incorporated with Bayesian inference to obtain more accurate result. The efficacy of the approach is finally confirmed in an example of a full-scale piping system with fragile T-joint connections.
机译:这项研究的主要目的是利用线性弹性时程分析和贝叶斯推断,有效评估管道系统中非线性非弹性连接的地震脆性。典型的管道系统的特征是:(a)基本上是线性的弹性应力-应变行为; (b)在特定的非线性非弹性位置(例如T型接头,弯头,阀门等)处由于过度的弹性变形而造成的损坏; (c)与故障相对应的低延展性(<3.0)。由于系统主要是线性弹性的,因此我们使用等效线性化方法(ELM)来描述局部非弹性非线性。使用这种方法的原因是,在概率模拟框架下结构的地震脆性分析中的关键限制之一是与密集非线性非弹性有限元(FE)模型描述的实际结构相关的巨大计算成本。地震脆性分析中的ELM必须设法使指示损坏的最大响应之间的误差最小。为此,我们在地震脆性分析中引入了一个称为等效弹性极限状态(ELS)的概念。通过研究大量具有代表性的结构系统,这些结构系统基本上是线性弹性的,但具有局部脆弱的非弹性非线性特征,我们提出了一种仅使用线性弹性时程模拟来计算地震脆性曲线的模型。结果表明,该模型和线性弹性时程模拟方法的地震脆性与实际脆性相当接近,利用该方法的脆性可与贝叶斯推断成功结合,可获得更准确的结果。该方法的有效性最终在带有易碎T形接头的全尺寸管道系统的示例中得到了证实。

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