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Sequential Subspace Robustness Assessment

机译:顺序子空间鲁棒性评估

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摘要

To avoid an over-conservative design and ensure desired performance in an optimal way, the product quality and robustness are considered in terms of the product performance mean and variance. In this paper, to facilitate robust design exploration under uncertainty, a new sequential subspace robustness assessment method is presented to assess not only the mean and variance of performance, but also their sensitivities with respect to design parameters. The proposed method is based on the computational framework that integrates the Univariate Revolving Integration (URI) and surrogate modeling of univariate integral functions. The proposed framework enables consideration of bivariate interaction effects approximately by the aggregation of multiple URIs in a partial set of bivariate subspaces. It is found that the proposed method provides better accuracy with comparable computational cost in assessing the statistical moments and sensitivities of product performance than existing methods such as dimension reduction method. Several numerical examples including mathematical and structural problems are presented to demonstrate the efficiency and accuracy of the method.
机译:为了避免过度保守的设计并以最佳方式确保所需的性能,应根据产品性能平均值和方差来考虑产品质量和耐用性。在本文中,为了促进不确定性下的稳健设计探索,提出了一种新的顺序子空间稳健性评估方法,该方法不仅可以评估性能的均值和方差,还可以评估其对设计参数的敏感性。所提出的方法基于将单变量旋转积分(URI)与单变量积分函数的替代模型进行集成的计算框架。所提出的框架使得大约可以通过在部分双变量子空间集中的多个URI的聚合来考虑双变量交互作用。发现与现有的方法(如降维方法)相比,该方法在评估产品性能的统计矩和灵敏度时具有更高的准确性和可比的计算成本。给出了包括数学和结构问题在内的几个数值示例,以证明该方法的效率和准确性。

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