This talk will present results showing the equivalence of two very different ways of generalising Rademacher's theorem to metric measure spaces. The first was introduced by Cheeger and is based upon
Differential Geometry & Geometric Analysis Seminar
The Differential Geometry and Geometry Analysis seminar sees talks most often about interactions between elliptic PDE's and differential geometry. Common topics include (but are not limited to) conformal geometry, minimal surfaces and other variational problems, K\"ahler geometry, CR geometry, elliptic problems from general relativity, nonlinear and/or nonlocal elliptic or parabolic PDE's, and geometric functional inequalities.
University of Chicago
The talk will describe the asymptotics of minimal submanifolds in spaces which are the product of an asymptotically hyperbolic manifold and a compact Riemannian manifold. Such spaces arise in the AdS/CFT correspondence in physics. Results include the derivation of a minimality constraint on the
University of Washington Seattle