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David Ginsbourger
David Ginsbourger
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Disciplines:
Applied mathematics
Mathematics
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Thesis:
Multiples métamodèles pour l'approximation et l'optimisation de fonctions numériques multivariables
Directed Thesis:
Warping and sampling approaches to non-stationary gaussian process modelling.
Uncertainty quantification on pareto fronts and high-dimensional strategies in bayesian optimization, with applications in multi-objective automotive design