Abstract
This paper considers a novel formulation of the classical assortment optimization problem with multinomial logit demand and unknown model parameters. The novelty lies in the fact that the set of products is not finite but a continuum, motivated by the desire to understand the problem characteristics for many products, as well as by applications where products are characterized by a continuous quality variable. For settings with and without capacity constraints, the authors design data-driven decision policies and prove upper and lower bounds on the regret, which imply that these policies are asymptotically optimal.
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