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UNDERSTANDING THE EFFECTS OF MODEL UNCERTAINTY IN ROBUST DESIGN WITH COMPUTER EXPERIMENTS

机译:理解模型不确定性在鲁棒设计中的影响计算机实验

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The use of metamodels in simulation-based robust design introduces a new source of uncertainty that we term model interpolation uncertainty. Most existing approaches for treating interpolation uncertainty in computer experiments have been developed for deterministic optimization and are not applicable to design under uncertainty. With the randomness present in noise and/or design variables that propagates through the metamodel, the effects of model interpolation uncertainty are not nearly as transparent as in deterministic optimization. In this work, a methodology is developed within a Bayesian framework for quantifying the impact of interpolation uncertainty on robust design objective. By viewing the true response surface as a realization of a random process, as is common in kriging and other Bayesian analyses of computer experiments, we derive a closed-form analytical expression for a Bayesian prediction interval on the robust design objective function. This provides a simple, intuitively appealing tool for distinguishing the best design alternative and conducting more efficient computer experiments. Even though our proposed methodology is illustrated with a simple container design and an automotive engine piston design example here, the developed analytical approach is the most useful when applied to high-dimensional complex design problems in a similar manner.
机译:在仿真的稳健设计中使用元模型介绍了我们术语模型不确定性的新的不确定性来源。已经开发了用于确定计算机实验中的内插不确定性的大多数现有方法用于确定性化优化,并且不适用于在不确定性下的设计。利用通过元模型传播的噪声和/或设计变量中存在的随机性,模型插值不确定性的效果并不像确定性优化中那样透明。在这项工作中,在贝叶斯框架内开发了一种方法,用于量化插值不确定性对鲁棒设计目标的影响。通过将真实响应表面视为随机过程的实现,如克里格汀和其他贝叶斯的计算机实验分析中常见,我们在鲁棒设计目标函数上导出了贝叶斯预测间隔的闭合形式分析表达。这提供了一种简单,直观的吸引力的工具,可区分最佳设计替代品和进行更有效的计算机实验。尽管我们的提出方法用简单的容器设计和汽车发动机活塞设计示例进行了说明,但开发的分析方法是以类似方式应用于高维复杂设计问题时最有用的。

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