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A technique for use of gaussian processes in advanced meta-modeling

机译:高斯过程在高斯过程中的高斯过程中的技术

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Current robust design methods rely heavily on meta- modeling techniques to reduce the total computational effort of probabilistic explorations to a combinatorially manageable size. Historically most of these meta-models were in the form of response surface equations (RSE). Recently there has been interest in supplementing the RSE with techniques that better handle non-linear phenomena. One technique that has been identified is the Gaussian process (GP). The GP has fewer initial assumptions when compared to the linear methods used by RSEs and, therefore, fewer limitations. The initial implementation and employment techniques proposed in current literature for use with the GP are barely modified versions of those used for RSEs. A better, more tailored technique needs to be developed to properly make use of the nature of the GP, and minimize the effect of some of its limitations. Such a technique would allow for rapid development of a reusable, computationally efficient and accurate GP. A new technique is presented here that includes potential revisions to the design of initial experiments, modification of training and validation techniques, and the addition of a "self healing" algorithm to improve the performance of the process during employment.
机译:目前稳健的设计方法严重依赖于元建模技术,以减少概率探索到组合可管理大小的总计算工作。历史上,这些元模型中的大多数都是响应表面方程(RSE)的形式。最近有兴趣补充RSE与更好地处理非线性现象的技术。已经识别的一种技术是高斯过程(GP)。与RSES使用的线性方法相比,GP初始假设具有较少的初始假设,因此,更少的限制。在当前文献中提出的用于GP的初始实施和就业技术几乎是用于RSES的那些版本的修改版本。需要开发出更好的,更定制的技术,以正确利用GP的性质,并最大限度地减少其一些局限性的效果。这种技术允许快速开发可重用,计算上高效和准确的GP。这里介绍了一种新技术,包括对初始实验的潜在修订,训练和验证技术的修改以及添加“自我愈合”算法,以改善就业过程中的过程的性能。

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