2019
DOI: 10.1007/s00466-019-01745-9
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Coupling multi-fidelity kriging and model-order reduction for the construction of virtual charts

Abstract: This article presents the coupling between multi-fidelity kriging and a database generated on-thefly by model reduction to accelerate the generation of a surrogate model. The two-level multi-fidelity kriging method Evofusion is used for data fusion. The remarkable point is the generation of low-fidelity and highfidelity observations from the same solver using the Proper Generalized Decomposition, a model-order reduction method. A 17× speedup is obtained here on an elasto-viscoplastic test case.

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Cited by 6 publications
(2 citation statements)
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“…In this regard, since the strategy developed in this work for the definition of the training dataset is based on an incremental approach, it is suitable to be employed for incorporating a strain input outside the current training domain. The framework could be also extended to incorporate multi-fidelity kriging, where different simulation tools (converged and nonconverged results, or different level of simulations) are combined in a unique kriging metamodel, see for instance [35]. These improvements will allow to extend the proposed implementation to three-dimensional problems, to extend the proposed approach to time-dependent processes, and to consider more than two length-scales.…”
Section: Discussionmentioning
confidence: 99%
“…In this regard, since the strategy developed in this work for the definition of the training dataset is based on an incremental approach, it is suitable to be employed for incorporating a strain input outside the current training domain. The framework could be also extended to incorporate multi-fidelity kriging, where different simulation tools (converged and nonconverged results, or different level of simulations) are combined in a unique kriging metamodel, see for instance [35]. These improvements will allow to extend the proposed implementation to three-dimensional problems, to extend the proposed approach to time-dependent processes, and to consider more than two length-scales.…”
Section: Discussionmentioning
confidence: 99%
“…In the context of optimization, References 24 and 25 adapt the stopping criterion of the iterative contact solver to use multifidelity kriging. In Reference 26, a multifidelity approach is used on a elasto‐viscoplasticity problem with different proper generalized decompositions. It is to be noted that usually, the choice of levels of discretization or grids is done a priori and the construction of the design of experiments is based on heuristics.…”
Section: Introductionmentioning
confidence: 99%