April 13, 2023Virtual seminar
Backward Martingale Transport and Fitzpatrick Functions in Pseudo-Euclidean Spaces
Abstract
Motivated by a variant of the Kyle equilibrium model with insider from Rochet and Vila (94), we study a one-period multidimensional backward martingale problem with quadratic objective given by a bilinear form S. The role of the Kantorovich potentials is played by the Fitzpatrick functions. Based on joint work with Dmitry Kramkov: https://arxiv.org/abs/2209.04664.
Watch recording ↗About the speaker
Mihai Sîrbu is a Professor of Mathematics at the University of Texas at Austin, specializing in Mathematical Finance and Applied Probability. He earned his Ph.D. from Carnegie Mellon University in 2004. Sîrbu's research interests include stochastic control, stochastic analysis, and financial mathematics. He is an active member of the Mathematical Finance Group at UT Austin.