准确性与鲁棒性:双标准优化的元模型集成

Can Cui, Teresa Wu, Mengqi Hu, J. Weir, Xianghua Chu
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引用次数: 6

摘要

仿真在工程系统建模中得到了广泛的应用。元模型是一种代理模型,用于近似计算代价高昂的仿真模型。广泛的研究调查了不同元建模技术在准确性和/或鲁棒性方面的性能,并得出结论,在不同的问题结构中,没有模型优于其他模型。基于这一发现,本研究提出了一个双标准(准确性和鲁棒性)优化的集成框架,以最佳地识别每个元模型(Kriging,支持向量回归和径向基函数)的贡献,其中不确定性被建模以评估鲁棒性。对文献中的28个函数进行了测试。观察到,对于大多数问题,得到了一个Pareto边界,而对于某些问题,只得到了一个单点。引入了七个几何和统计度量来探讨函数性质与集成模型之间的关系。结果表明,双准则优化后的集成模型不仅准确而且鲁棒。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Accuracy vs. robustness: Bi-criteria optimized ensemble of metamodels
Simulation has been widely used in modeling engineering systems. A metamodel is a surrogate model used to approximate a computationally expensive simulation model. Extensive research has investigated the performance of different metamodeling techniques in terms of accuracy and/or robustness and concluded no model outperforms others across diverse problem structures. Motivated by this finding, this research proposes a bi-criteria (accuracy and robustness) optimized ensemble framework to optimally identify the contributions from each metamodel (Kriging, Support Vector Regression and Radial Basis Function), where uncertainties are modeled for evaluating robustness. Twenty-eight functions from the literature are tested. It is observed for most problems, a Pareto Frontier is obtained, while for some problems only a single point is obtained. Seven geometrical and statistical metrics are introduced to explore the relationships between the function properties and the ensemble models. It is concluded that the bi-criteria optimized ensembles render not only accurate but also robust metamodels.
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