2019
DOI: 10.1016/j.probengmech.2018.10.001
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Parametric hierarchical kriging for multi-fidelity aero-servo-elastic simulators — Application to extreme loads on wind turbines

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Cited by 51 publications
(26 citation statements)
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“…First, one only needs to build Kriging model of each fidelity level independently, and it does not require to model the crosscorrelation between LF and HF samples, thus it is simpler and computationally cheaper than the classic Co‐Kriging model. Second, it is more flexible as different correlation kernel can be utilized in Kriging model of different fidelity level . However, when dealing with high‐dimensional problems, the samples needed to train the LF Kriging model increase greatly.…”
Section: Methodsmentioning
confidence: 99%
“…First, one only needs to build Kriging model of each fidelity level independently, and it does not require to model the crosscorrelation between LF and HF samples, thus it is simpler and computationally cheaper than the classic Co‐Kriging model. Second, it is more flexible as different correlation kernel can be utilized in Kriging model of different fidelity level . However, when dealing with high‐dimensional problems, the samples needed to train the LF Kriging model increase greatly.…”
Section: Methodsmentioning
confidence: 99%
“…where r(x * ) =θ c ) = [R(x * − x (1) |θ c ), ..., R(x * − x (Nc) |θ c )] T is the cross-correlation vector between the point x * and each of the points of X c . In this study, we use a nested combination of surrogate models to define a HK surrogate [23]. Specifically, a PCE surrogate of the LF simulator is used as a trend for the HF simulator.…”
Section: R a F Tmentioning
confidence: 99%
“…However, surrogate modeling is increasingly also proposed for basic structural analysis due to the large number of environmental states that need to be checked for certification according to design standards (e.g., International Electrotechnical Commission, 2009). For example, Toft et al (2016a) used a response surface based on Taylor expansions, and Gaussian process regression was used by Huchet et al (2019) and Teixeira et al (2019) for fatigue design and by Abdallah et al (2019) for ultimate limit state (ULS) design. Though there are some challenges regarding the number of samples required to build an accurate model, this can be alleviated by efficient design of experiment and/or adaptive methods.…”
Section: Introductionmentioning
confidence: 99%