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ON THE USE OF STATISTICS IN DESIGN AND THE IMPLICATIONS FOR DETERMINISTIC COMPUTER EXPERIMENTS

机译:论统计在设计中的使用及其对确定性计算机实验的意义

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Perhaps the most prevalent use of statistics in engineeringdesign is through Taguchi's parameter and robust design -using orthogonal arrays to compute signal-to-noise ratios in aprocess of design improvement. In our view, however, there isan equally exciting use of statistics in design that could becomejust as prevalent: it is the concept of metamodeling wherebystatistical models are built to approximate detailed computeranalysis codes. Although computers continue to get faster,analysis codes always seem to keep pace so that their computationaltime remains non-trivial. Through metamodeling,approximations of these codes are built that are orders of magnitudecheaper to run. These metamodels can then be linked tooptimization routines for fast analysis, or they can serve as abridge for integrating analysis codes across different domains.In this paper we first review metamodeling techniques thatencompass design of experiments, response surface methodology,Taguchi methods, neural networks, inductive learning,and kriging. We discuss their existing applications in engineeringdesign and then address the dangers of applying traditionalstatistical techniques to approximate deterministic computeranalysis codes. We conclude with recommendations for theappropriate use of metamodeling techniques in given situationsand how common pitfalls can be avoided.
机译:统计学在工程设计中最普遍的用途可能是通过Taguchi的参数和可靠的设计-在改进设计的过程中使用正交数组计算信噪比。但是,在我们看来,统计数据在设计中同样令人兴奋地使用,可能会变得同样普遍:正是元模型的概念,通过该模型可以建立统计模型以近似详细的计算机分析代码。尽管计算机的速度不断提高,但是分析代码似乎总是与时俱进,因此它们的计算时间仍然很重要。通过元建模,可以构建这些代码的近似值,这些近似值运行时会便宜一些。这些元模型可以链接到用于快速分析的优化例程,或者可以用作跨不同领域集成分析代码的桥梁。在本文中,我们首先回顾了包含实验设计,响应面方法,Taguchi方法,神经网络,归纳法在内的元模型技术。学习和克里金法。我们讨论了它们在工程设计中的现有应用,然后解决了将传统统计技术应用于确定性计算机分析代码的危险。最后,我们给出了在给定情况下适当使用元建模技术的建议,以及如何避免常见的陷阱。

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