Papers
Reverse chronological order of arxiv submission; links go to arxiv versions, which are updated with changes once accepted for publication (i.e. you shouldn't worry about having to go to the journal for the most current version).

(with H. H. Nguyen) Universality for cokernels of random matrix products
Preprint, (2022).

(with P. Cohen, J. Dell, O. E. Gonzalez, G. Iyer, S. Khunger, C. H. Kwan, S. J. Miller, A. Shashkov, A. Smith Reina, C. Sprunger, N. Triantafillou, N. Truong, S. Willis, and Y. Yang) Extending support for the centered moments of the low lying zeroes of cuspidal newforms
Preprint, (2022).

qTASEP with positiondependent slowing
To appear in Electronic Journal of Probability.

HallLittlewood polynomials, boundaries, and padic random matrices
International Math Research Notices, 2022.

(with A. Ahn) Lyapunov exponents for truncated unitary and Ginibre matrices
To appear in Annales de l'Institut Henri Poincare.

(with A. Ahn and M. Russkikh) Lozenge tilings and the Gaussian free field on a cylinder
To appear in Communications in Mathematical Physics.

Limits and fluctuations of padic random matrix products
Selecta Mathematica, 27 (05):171 (2021).

Spectral distributions of periodic random matrix ensembles
Random Matrices: Theory and Applications, 10(01) 2021.

(with S. DeHority, X. Gonzalez, and N. Vafa) Moonshine for all finite groups
Res. Math. Sci, 5 (2018).

(with O. E. Gonzalez, C. H. Kwan, S. J. Miller, and T. A. Wong) On smoothing singularities of elliptic orbital integrals on GL(n) and Beyond Endoscopy
Journal of Number Theory 183 (Supplement C) (2018) 407437.

(with P. Burkhardt, P. Cohen, J. Dewitt, M. Hlavacek, S.J. Miller, C. Sprunger, Y.N. Truong Vu, and K. Yang) Random matrix ensembles with split limiting behavior
Random Matrices: Theory and Applications 5 (2018) no. 3, 1850006.

(with S. J. Miller, C. Peterson, and C. Sprunger) The bidirectional ballot polytope
Integers: The Electronic Journal of Combinatorial Number Theory 18 (2018).

(with V. Gupta and U. Roy) A generalization of Tokuyama's formula to the HallLittlewood polynomials
Electronic J. Combin. 22 (2015), no. 2.
