Center for                           Nonlinear Analysis CNA Home People Seminars Publications Workshops and Conferences CNA Working Groups CNA Comments Form Summer Schools Summer Undergraduate Institute PIRE Cooperation Graduate Topics Courses SIAM Chapter Seminar Positions Contact CNA Seminar/Colloquium/Joint Pitt-CNA Colloquium Marian Bocea Loyola University Chicago Title: Duality for the $L^\infty$ Optimal Transport Problem Abstract: I will discuss a duality theory for the the Monge-Kantorovich optimal mass transport problem in $L^\infty$, where one seeks to minimize cost functionals defined in terms of an essential supremum over probability measures with prescribed marginals. Several formulations of the dual problem are obtained using quasiconvex analysis and PDE techniques. This is based on joint work with E.N. Barron and R.R. Jensen (Loyola University Chicago).Recording: http://mm.math.cmu.edu/recordings/cna/marian_bocea_small2.mp4Date: Tuesday, March 22, 2016Time: 1:30 pmLocation: Wean Hall 7218Submitted by:  Ian Tice