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November 4, 2021Virtual seminar

Adapted Wasserstein distances in mathematical finance

Abstract

The causality constraint in optimal transport allows to capture the temporal structure of the transported objects, which is crucial when transporting measures on path spaces. In its symmetric formulation, this leads to the definition of adapted Wasserstein distances. I will present several applications of those concepts to illustrate their suitability for multiple problems in mathematical finance and stochastic analysis.

About the speaker

No bio is available for this talk.