Workshop 4: Stochastic Differential Geometry

List of (confirmed) speakers

Marc Arnaudon, Université de Bordeaux

Christian Bär, University of Potsdam

Fabrice Baudoin, Purdue University

Denis Bell, University of North Florida

Thomas Cass, Imperial College London

Jean-Dominique Deuschel, TU Berlin

David Elworthy, University of Warwick

Shizan Fang, Université de Bourgogne

Thomas Laetsch, University of California, San Diego
Thierry Lévy, Université Pierre et Marie Curie

Xue-Mei Li, University of Warwick

Jean Picard, Université de Clermont-Ferrand

Ionel Popescu, Georgia Institute of Technology

Anton Thalmaier, Université du Luxembourg

Jing Wang, Purdue University

Dates: Wednesday 29 to Friday 31 May 2013
Location: Rennes
Contact: J. Angst, I. Bailleul


Goal

Since the pioneering work of K. Itô on the parallel transport along Brownian paths in the early 1960s, the study of interactions between probabilities and differential geometry has become a very rich branch of mathematics. The stochastic approach often proves powerful in (pseudo)-Riemannian Geometry (index formula of Atiyah-Singer, Greew-Wu conjecture) and back recent progress on the geometry of infinite dimensional manifolds help to understand the structure of paths spaces of stochastic processes. The purpose of this meeting is to provide an update on the latest developments at the interface between probability theory and geometry and to initiate new interactions.


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