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A SYSTEM UNCERTAINTY PROPAGATION APPROACH WITH MODEL UNCERTAINTY QUANTIFICATION IN MULTIDISCIPLINARY DESIGN

机译:多学科设计中具有模型不确定性量化的系统不确定性传播方法

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The performance of a multidisciplinary system is inevitably affected by various sources of uncertainties, usually categorized as aleatory (e.g. input variability) or epistemic (e.g. model uncertainty) uncertainty. In the framework of design under uncertainty, all sources of uncertainties should be aggregated to assess the uncertainty of system quantities of interest (QOIs). In a multidisciplinary design system, uncertainty propagation refers to the analysis that quantifies the overall uncertainty of system QOIs resulting from all sources of aleatory and epistemic uncertainty originating in the individual disciplines. However, due to the complexity of multidisciplinary simulation, especially the coupling relationships between individual disciplines, many uncertainty propagation approaches in the existing literature only consider aleatory uncertainty and ignore the impact of epistemic uncertainty. In this paper, we address the issue of efficient uncertainty quantification of system QOIs considering both aleatory and epistemic uncertainties. We propose a spatial-random-process (SRP) based multidisciplinary uncertainty analysis (MUA) method that, subsequent to SRP-based disciplinary model uncertainty quantification, fully utilizes the structure of SRP emulators and leads to compact analytical formulas for assessing statistical moments of uncertain QOIs. The proposed method is applied to a benchmark electronics packaging problem. To demonstrate the effectiveness of the method, the estimated low-order statistical moments of the QOIs are compared to the results from Monte Carlo simulations.
机译:多学科系统的性能不可避免地会受到各种不确定性因素的影响,这些不确定性因素通常分为偶然性(例如输入不确定性)或认知性(例如模型不确定性)不确定性。在不确定性下的设计框架中,应汇总所有不确定性源,以评估感兴趣的系统数量(QOI)的不确定性。在多学科设计系统中,不确定性传播是指对源自各个学科的偶然和认知不确定性的所有来源所导致的系统QOI的整体不确定性进行量化的分析。然而,由于多学科模拟的复杂性,特别是各个学科之间的耦合关系,现有文献中的许多不确定性传播方法仅考虑偶然性不确定性,而忽略了认知不确定性的影响。在本文中,我们解决了考虑到不确定性和认知不确定性的系统QOI的有效不确定性量化问题。我们提出了一种基于空间随机过程(SRP)的多学科不确定性分析(MUA)方法,该方法在基于SRP的学科模型不确定性量化之后,充分利用了SRP仿真器的结构,并得出了用于评估不确定性统计时刻的紧凑分析公式QOI。所提出的方法适用于基准电子封装问题。为了证明该方法的有效性,将估计的QOI的低阶统计矩与蒙特卡洛模拟的结果进行了比较。

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