A System Uncertainty Propagation Approach With Model Uncertainty Quantification in Multidisciplinary Design

Author:

Jiang Zhen1,Li Wei2,Apley Daniel W.1,Chen Wei1

Affiliation:

1. Northwestern University, Evanston, IL

2. Northwestern Polytechnical University, Xi’an, Shaanxi, China

Abstract

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.

Publisher

American Society of Mechanical Engineers

Cited by 8 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. Input Distribution Estimation in Dynamic Coupled Multidisciplinary Systems;2022 56th Asilomar Conference on Signals, Systems, and Computers;2022-10-31

2. Uncertainty Propagation for Multidisciplinary Problems;Springer Optimization and Its Applications;2020

3. Efficient Approximation of Coupling Variable Fixed Point Sets for Decoupling Multidisciplinary Systems;2018 AIAA/ASCE/AHS/ASC Structures, Structural Dynamics, and Materials Conference;2018-01-07

4. Efficient Decoupling of Multiphysics Systems for Uncertainty Propagation;2018 AIAA Non-Deterministic Approaches Conference;2018-01-07

5. Quantifying the Impact of Different Model Discrepancy Formulations in Coupled Multidisciplinary Systems;19th AIAA Non-Deterministic Approaches Conference;2017-01-05

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