I am off the job market. I have accepted an assistant professor position at University of Georgia.
I am a postdoctoral fellow supported by the National Science Foundation working at MIT (mentor: Roman Bezrukavnikov). My research lies in an area of algebra called geometric representation theory. I enjoy thinking about categories of perverse and coherent sheaves related to Lie theoretic data. Some keywords related to things I've been thinking about include affine Grassmannian, affine flag manifold, exotic sheaves on the Springer resolution, generalized Springer correspondence, geometric Satake, Lusztig's character sheaves, modular representation theory, semi-infinite flag manifold, and Whittaker sheaves..
I completed my Ph.D (08.09.13) under the direction of Pramod Achar at Louisiana State University. My thesis work involved proving formality for the Springer block of (constructible) sheaves on the nilpotent cone. This required the construction of a suitable mixed version of the (equivariant, l-adic) category of sheaves on the nilpotent cone. You can find a copy of my thesis here.