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Chaouach, L. (author), Boskos, D. (author), Oomen, T.A.E. (author)
Ambiguity sets of probability distributions are a prominent tool to hedge against distributional uncertainty in stochastic optimization. The aim of this paper is to build tight Wasserstein ambiguity sets for data-driven optimization problems. The method exploits independence between the distribution components to introduce structure in the...
conference paper 2022
document
Boskos, D. (author), Cortes, Jorge (author), Martinez Sandez, S. (author)
This paper introduces a spectral parameterization of ambiguity sets to hedge against distributional uncertainty in stochastic optimization problems. We build an ambiguity set of probability densities around a histogram estimator, which is constructed by independent samples from the unknown distribution. The densities in the ambiguity set are...
conference paper 2022