Understanding the limits of statistical learning and the algorithms that reach them.

My research develops and analyzes algorithms for learning from high-dimensional data, using ideas from statistics, information theory, statistical physics, and applied probability.

About

I am an Associate Professor of Statistics in the Department of Statistics at Columbia University. I received my Ph.D. in Statistics from Yale University in 2016 under the supervision of Andrew Barron. I completed my undergraduate studies at the University of North Carolina at Chapel Hill, where I received a B.S. in Mathematics.

Selected highlights

2026

IEEE Information Theory Society Goldsmith Lecturer

Selected as a 2026 Goldsmith Lecturer by the IEEE Information Theory Society.

NSF

Fundamental Limits of High-Dimensional Statistical Estimation

Principal Investigator, NSF DMS-2413828.

Editorial service

Associate Editor

Journal of the Royal Statistical Society, Series B; Bernoulli; and IEEE Transactions on Information Theory.

Teaching innovation

Columbia Provost's Teaching and Learning Innovation Grant

$8,000 award supporting the redesign of STAT UN1201: Calculus-Based Introduction to Statistics, with support from Columbia's Center for Teaching and Learning.

Research

High-dimensional statistics

Fundamental limits of inference, estimation, and regularization in modern high-dimensional models.

Approximate message passing

Precise theory for AMP and VAMP algorithms, including state evolution and non-i.i.d. designs.

Statistical-computational gaps

When statistically optimal procedures are computationally inaccessible, and how to characterize the gap.

Information theory & probability

Using information-theoretic, probabilistic, and statistical-physics ideas to study inference and learning.

Landscape in Stokkseyri, Iceland
Stokkseyri, Iceland