During Fall 2021- Summer 2023, I was a postdoctoral fellow at McMaster University, working with Cameron Franc. I have also been a postdoctoral researcher at Dartmouth College as part of the Simons Collaboration on Arithmetic Geometry, Number Theory, and Computation, a postdoctoral fellow at the CRM thematic semester “Cohomology in Arithmetic”, and a Postdoctoral Scholar at Vanderbilt University. I got my Ph.D. from Dartmouth College in 2019, under the supervision of Thomas R. Shemanske.

My research interests lie broadly in algebraic number theory from a computational aspect. Specifically, I study orders in semisimple algebras, their arithmetic subgroups, and modular forms. I use a variety of computer algebra systems, and I primarily code in Magma and Sage.

**Publications**

1. *Zeta functions for table algebras and fusion rings with irrational-valued characters* (with Allen Herman). Submitted for publication. (arXiv)

2. *A database of basic numerical invariants of Hilbert modular surfaces* (with Eran Assaf, Benjamin Breen, Edgar Costa, Juanita Duque-Rosero, Aleksander Horawa, Jean Kieffer, Avinash Kulkarni, Grant Molnar, Sam Schiavone, and John Voight). To appear in LMFDB, Computation, and Number Theory (LuCaNT). (arXiv)

3. *Generalized Ramanujan-Sato series arising from modular forms* (with Lea Beneish, Manami Roy, Holly Swisher, Bella Tobin, and Fang-Ting Tu). To appear in Research Directions in Number Theory: Women in Numbers V. (arXiv)

4. *Families of *\(\phi \)*-congruence subgroups of the modular group* (with Andrew Fiori and Cameron Franc). Mathematika, 69: 1104-1144, 2023. (PDF)

5. *Computing zeta functions of table algebra orders using the Bushnell-Reiner integral approach*. (with Allen Herman). Mediterr. J. Math. 20, 108 (2023). (arXiv)

6. *Type numbers of orders in central simple algebras*. Preprint (arXiv)

7. *The Riemann Hypothesis for period polynomials of Hilbert modular forms* (with Larry Rolen and Ian Wagner). Journal of Number Theory, 218 (2021), 44-61. (arXiv)

8. *Metacommutation of primes in Eichler orders* (with Sara Chari). Acta Arithmetica, 197:1 (2021), 77-92. (arXiv)

9. *Computing normalizers of tiled orders in * \(M_n(k) \)*,* Proceedings of the Thirteenth Algorithmic Number Theory Symposium, edited by Renate Scheidler and Jonathan Sorenson, Open Book Series 2, Mathematical Sciences Publishers, Berkeley, 2019, 55-68. (PDF)

You can also read my Ph.D. thesis here. A caveat: example 2.3.6. is wrong, but it does not affect the results in the thesis.