I am a sixth year graduate student studying analytic number theory under Roman Holowinsky. I study sup-norm estimates of Maass cusp forms on arithmetic locally symmetric spaces, and am currently focusing on $SU(2,1)$.

During Fall 2015, Evan Nash and I cofounded the Math Grad Student Assocation. Through the MGSA, I was an organizer for the Mathematical Research Lectures presented by MGSA (aka the grad seminar). I was also on the planning committee for the Invitations to Industry seminar which began Spring 2017.

I received a Chateaubriand Fellowship which allowed me to work with Guillaume Ricotta during Spring 2018 at the University of Bordeaux.

#### Preprint

• On the sup-norm of $SL(3)$ Hecke-Mass Cusp Forms  (with R. Holowinsky, G. Ricotta, and E. Royer , May 2018, 27 pages) [arXiv] [abstract]

This work contains a proof of a non-trivial explicit quantitative bound in the eigenvalue aspect for the sup-norm of a $SL(3,\mathbb{Z})$ Hecke-Maass cusp form restricted to a compact set.

• Hybrid level aspect subconvexity for $GL(2)\times GL(1)$ Rankin-Selberg $L$-functions  (with K. Aggarwal and Y. Jo , May 2016, 11 pages) [arXiv] [abstract]

Let $M$ be a squarefree positive integer and $P$ a prime number coprime to $M$ such that $P\sim M^\eta$ with $0 < \eta < 2/5$. We prove subconvexity bounds for $L(1/2,f\otimes\chi)$ when $f$ is a primitive holomorphic cusp form of level $P$ and $\chi$ is a primitive dirichlet character modulo $M$. These bounds are attained through an unamplified second moment method using a modified version of the delta method due to R. Munshi. The technique is similar to that used by Duke-Friedlander-Iwaniec save for the modification of the delta method.