忠诚
计算机科学
高斯过程
航空航天
过程(计算)
背景(考古学)
变量(数学)
高保真
高斯分布
合并(版本控制)
系统工程
工程类
航空航天工程
数学
数学分析
古生物学
物理
电气工程
操作系统
生物
电信
量子力学
情报检索
作者
Loïc Brevault,Mathieu Balesdent,Ali Hebbal
标识
DOI:10.1016/j.ast.2020.106339
摘要
The design process of complex systems such as new configurations of aircraft or launch vehicles is usually decomposed in different phases which are characterized by the depth of the analyses in terms of number of design variables and fidelity of the physical models. At each phase, the designers have to deal with accurate but computationally intensive models as well as cheap but inaccurate models. Multi-fidelity modeling is a way to merge different fidelity models to provide engineers with accurate results with a limited computational cost. Within the context of multi-fidelity modeling, approaches based on Gaussian Processes emerge as popular techniques to fuse information between the different fidelity models. The relationship between the fidelity models is a key aspect in multi-fidelity modeling. This paper provides an overview of Gaussian process-based multi-fidelity modeling techniques for variable relationship between the fidelity models (e.g., linearity, non-linearity, variable correlation). Each technique is described within a unified framework and the links between the different techniques are highlighted. All approaches are numerically compared on a series of analytical test cases and four aerospace related engineering problems in order to assess their benefits and disadvantages with respect to the problem characteristics.
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