Department of Mathematics
University of Utah
Office: LeRoy E. Cowles Building (LCB), 202
I will be on the job market in the fall of 2023, and here is my CV.
My research work lies at the interface of probability and statistical physics, with a primary focus on establishing universal laws that describe the random geometry and space-time profiles of random growth models falling within the KPZ universality class. I specialize in percolation arguments and coupling techniques, and my research contributions include refining and integrating these methods to tackle challenging problems in this field.
An upper bound on geodesic length in 2D critical first-passage percolation with Erik Bates, David Harper, and Evan Sorensen. Preprint (2023).
Time correlations in KPZ models with diffusive initial conditions with Riddhipratim Basu. Preprint (2023).
Coalescence and total-variation distance of semi-infinite inverse-gamma polymers with Firas Rassoul-Agha and Timo Seppäläinen. Preprint (2023).
On the number and size of holes in the growing ball of first-passage percolation with Michael Damron, Julian Gold, and Wai-Kit Lam. Accepted by Trans. AMS (2022).
Coalescence estimates for the corner growth model with exponential weights with Timo Seppäläinen. Electron. J. Probab. 25: 1-31 (2020). DOI: 10.1214/20-EJP489