Mathematics
Publications and Preprints:
The Gelfand-Graev representation of GSp(4, Fq) (with Julianne Rainbolt), Comm. Algebra 47 (2019), no. 2, pp. 560-584. DOI: 10.1080/00927872.2018.1485228, (pdf) 2016: (online journal 1) 2019: (online journal 2)
Computations of spaces of paramodular forms of general level (with Cris Poor and David S. Yuen), J. Korean Math. Soc. 53 (2016), no. 3, pp. 645-689. (pdf) (journal)
Irreducible characters of GSp(4,q) and dimensions of spaces of fixed vectors, Ramanujan J. 36 (2015), no. 3, pp. 305-354. (pdf) (journal)
Irreducible non-cuspidal characters of GSp(4,Fq), Ph.D. Thesis, University of Oklahoma, 2011. 145 pp. (pdf)
Computer Algebra Systems:
Sage: a free open-source mathematics software system licensed under the GPL. It builds on top of many existing open-source packages: NumPy, SciPy, matplotlib, Sympy, Maxima, GAP, FLINT, R and many more. Access their combined power through a common, Python-based language or directly via interfaces or wrappers.
CoCalc: Collaborative Calculation in the Cloud
Magma: a large, well-supported software package designed for computations in algebra, number theory, algebraic geometry and algebraic combinatorics.
Code:
Computing theta blocks: A Python package and a Jupyter notebook for computing spaces of Jacobi cusp forms using the theory of theta blocks
Seminars:
Links:
LMFDB.org: an extensive database of mathematical objects arising in Number Theory.
GSp4.org: a freely accessible database about the existing literature on GSp(4).
SiegelModularForms.org: Siegel modular forms computations.
Siegel Modular Forms of Degree 2 and 3: an open access source for information on traces of Hecke operators on Siegel modular forms of degree 2, level 1 and level 2, and of degree 3, level 1.