My PhD thesis and first paper detail the adelic calculations of Fourier coefficients and the descent of a Siegel Eisenstein series with paramodular level. My second paper explores the rationality of these Fourier coefficients. I am currently working on a project related to the functional equation of a Klingen Eisenstein series and on another project where we use theta lifting to construct paramodular forms of weights 0, 1, and 2.
Publications
Siegel Eisenstein Series with Paramodular Level With Ralf Schmidt. arXiv:2509.04395
On the rationality of a paramodular Siegel Eisenstein series. arXiv:2510.22762
Thesis: On Siegel Eisenstein series with level
Conference Talks
Texas-Oklahoma Representation Theory & Automorphic Forms (TORA) XII 2023
AMS 2025 Fall Southeastern Sectional Meeting: Modular Forms in Combinatorics and Number Theory 2025
Joint Mathematics Meeting (JMM) 2026
Texas-Oklahoma Representation Theory & Automorphic Forms (TORA) XV 2026