Estimation of simulation failure set with active learning based on Gaussian Process classifiers and random set theory - Archive ouverte HAL
Pré-Publication, Document De Travail (Preprint/Prepublication) Année : 2023

Estimation of simulation failure set with active learning based on Gaussian Process classifiers and random set theory

Morgane Menz
Delphine Sinoquet

Résumé

A broad spectrum of applications require numerous simulations (such as optimization, calibration or reliability assessment for example) in various input sets. In that context, some simulation failures or instabilities can be observed, due for instance, to convergence issues of the numerical scheme of complex partial derivative equations. Most of the time, the set of inputs corresponding to failures is not known a priori and thus may be associated to a hidden constraint. Since the observation of a simulation failure regarding this unknown constraint may be as costly as a feasible expensive simulation, we seek to learn the feasible set of inputs and thus target areas without simulation failure before further analysis. In this classification context, we propose to learn the feasible domain with an adaptive Gaussian Process Classifier. The proposed methodology is a batch mode active learning classification strategy based on a Stepwise Uncertainty Reduction of random sets derived from the Gaussian Process Classifiers. The performance of this strategy will be presented on different hidden-constrained problems and in particular within a wind turbine simulator-based reliability analysis.
Fichier principal
Vignette du fichier
preprint_archissur_v2.pdf (4.67 Mo) Télécharger le fichier
Origine Fichiers produits par l'(les) auteur(s)

Dates et versions

hal-03848238 , version 1 (10-11-2022)
hal-03848238 , version 2 (08-09-2023)

Identifiants

  • HAL Id : hal-03848238 , version 2

Citer

Morgane Menz, Miguel Munoz-Zuniga, Delphine Sinoquet. Estimation of simulation failure set with active learning based on Gaussian Process classifiers and random set theory. 2023. ⟨hal-03848238v2⟩

Collections

IFP ANR
317 Consultations
262 Téléchargements

Partager

More