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ADAPTIVE SURROGATE MODELING FOR MULTIDISCIPLINARY RELIABILITY ANALYSIS UNDER TIME-DEPENDENT UNCERTAINTY

机译:时变不确定性下多学科可靠性分析的自适应代理建模

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Multidisciplinary systems will remain in transient states when time-dependent interactions are present among the coupling variables. This brings significant challenges to time-dependent multidisciplinary system reliability analysis. This paper develops an adaptive surrogate modeling approach (ASMA) for multidisciplinary system reliability analysis under time-dependent uncertainty. The proposed framework consists of three modules, namely initialization, uncertainty propagation, and three-level global sensitivity analysis (GSA). The first two modules check the quality of the surrogate models and determine when and where we should refine the surrogate models. Approaches are then proposed to estimate the potential error of the failure probability estimate and determine the location of the new training point. In the third module (i. e. three-level GSA), a method is developed to decide which surrogate model to refine, through GSA at three different levels. These three modules are integrated together systematically and enable us to adoptively allocate the computational resources to refine different surrogate models in the system and thus achieve high accuracy and efficiency in time-dependent multidisciplinary system reliability analysis. Results of two numerical examples demonstrate the effectiveness of the proposed framework.
机译:当耦合变量之间存在时间相关的相互作用时,多学科系统将保持瞬态状态。这给依赖时间的多学科系统可靠性分析带来了重大挑战。本文开发了一种自适应代理建模方法(ASMA),用于在时间依赖的不确定性下进行多学科系统可靠性分析。拟议的框架包括三个模块,即初始化,不确定性传播和三级全局灵敏度分析(GSA)。前两个模块检查代理模型的质量,并确定何时和何处应改进代理模型。然后提出了一些方法来估计故障概率估计的潜在误差并确定新训练点的位置。在第三模块(即三级GSA)中,开发了一种方法,该方法通过三个不同级别的GSA来确定要优化的代理模型。这三个模块被系统地集成在一起,使我们能够过继地分配计算资源,以精炼系统中的不同代理模型,从而在依赖时间的多学科系统可靠性分析中实现高精度和高效率。两个数值示例的结果证明了所提出框架的有效性。

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