2020
DOI: 10.1007/s00158-020-02493-8
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Adaptive infill sampling criterion for multi-fidelity gradient-enhanced kriging model

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Cited by 49 publications
(9 citation statements)
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“…To address this issue, the multi-fidelity (MF) metamodel may be a good alternative to make a trade-off between the high computational cost and accuracy by combining LF and HF samples. [25][26][27][28] Co-GPM (also known as multi-fidelity GPM) is a popular MF metamodel, which can be considered as an extension of a multivariable Kriging model with the assistance of secondary information. Kennedy and O'Hagan (KOH) 29 extended the co-Kriging model from mining engineering to computer experiments considering both LF and HF data.…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…To address this issue, the multi-fidelity (MF) metamodel may be a good alternative to make a trade-off between the high computational cost and accuracy by combining LF and HF samples. [25][26][27][28] Co-GPM (also known as multi-fidelity GPM) is a popular MF metamodel, which can be considered as an extension of a multivariable Kriging model with the assistance of secondary information. Kennedy and O'Hagan (KOH) 29 extended the co-Kriging model from mining engineering to computer experiments considering both LF and HF data.…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, the low‐fidelity (LF) numerical models cannot provide samples that are reliable enough to train an accurate GPM. To address this issue, the multi‐fidelity (MF) metamodel may be a good alternative to make a trade‐off between the high computational cost and accuracy by combining LF and HF samples 25–28 . Co‐GPM (also known as multi‐fidelity GPM) is a popular MF metamodel, which can be considered as an extension of a multivariable Kriging model with the assistance of secondary information.…”
Section: Introductionmentioning
confidence: 99%
“…Indeed, surrogate models can reduce significantly the computational burden needed to solve advanced physical problems, concerned with design of earthquake-resistant systems [25], nonlinear analysis of carbon nanotubes [26], reliability of large-scale structures [27,28], fluid mechanics in turbulent flows [29,30]. Despite being seldom and only recently employed in the specific field of metamaterial design [31][32][33], surrogate optimization techniques have been successfully applied in a variety of advanced applications, especially related to optimal material design problems involving -for instance -matrix and precipitate crystal structures [34], stiffened shells [35], hierarchical stiffened plates and shells [36][37][38], carbon fiber reinforced polymer laminates [39], hysteretic multilayer nanocomposites [40], variable-stiffness composite panels [41].…”
Section: Introductionmentioning
confidence: 99%
“…An extensive review of surrogate modelling techniques in support of engineering design optimization can be found in Queipo et al (2005). The latest and significant studies on surrogate based optimization include Hao et al (2018Hao et al ( , 2020 and Fern andez-Godino et al (2019).…”
Section: Introductionmentioning
confidence: 99%