The titles below are links to arXiv versions; the bibliographic entries are links to the published versions.
On Stein's method for multivariate normal approximation -- To appear in High Dimensional Probability V.
Quantitative asymptotics of graphical projection pursuit -- Electron. Comm. Probab. 14 (2009).
Two multivariate central limit theorems -- preprint (one of the two was improved and incorporated into "On Stein's method for multivariate normal approximation" above).
On the approximate normality of eigenfunctions of the Laplacian -- Trans. Amer. Math. Soc. 361, no. 10 (2009).
Multivariate normal approximation using exchangeable pairs (with Sourav Chatterjee) -- ALEA 4 (2008).
Linear functions on the classical matrix groups -- Trans. Amer. Math. Soc. 360, no. 10 (2008).
The central limit problem for random vectors with symmetries (with Mark Meckes) -- J. Theoret. Probab. 20, no. 4 (2007).
An Infinitesimal Version of Stein's Method of Exchangeable Pairs (Ph.D. thesis under Persi Diaconis, 2006).
Exchangeable pairs and Poisson approximation (with Sourav Chatterjee and Persi Diaconis) -- Probab. Surv. 2 (2005).
Harmonic Maps Between Graphs (Master's thesis under Jerome Benveniste, 2002)
Slides from "When is normal normal? Quantitative asymptotics of graphical projection pursuit" at Cleveland State University, November 13, 2009.
Slides from my talks Stein's method: the discrete case and Stein's method: the continuous case at Carnegie Mellon in February 2008.
Slides from my talk
"Exchangeable pairs and multivariate normal approximation" at the
Third
Cornell Probability Summer School in June 2007.
(Somehow I
lost track of the page numbering -- pages 13-15 do not exist.)
Slides of my talks Approximating by the Normal Distribution and Stein's Method for Continuous Symmetries at the Conference on Number Theory and Random Phenomena at the University of Bristol in March 2007.
Slides from my talk "Linear functions on the compact classical groups" at the Conference on Number Theory and Random Matrix Theory at the University of Rochester.
(These are a little difficult to read in places.)