
Jakob Streipel
PhD
Research Interests
Analytic number theory; automorphic forms; and L-functions.
Education
- PhD in Mathematics, Washington State University, 2022
Research
Jakob Streipel's research centers around using GL(2) spectral theory in order to study automorphic forms coming from or being somehow related to GL(2) objects. This includes studying holomorphic modular forms and GL(2) Maass forms and their L-functions, but also higher rank objects like GL(3)×GL(2) L-functions in the GL(2) spectral aspect. This tends to involve moments of the corresponding L-functions, often with twists in order to make for interesting applications.
Office Hours
Mondays 9:30—10:30 am, Wednesdays 11:30—2:30 pm, and by appointment.
Selected Publications
- Sheng-Chi Liu and Jakob Streipel, The twisted second moment of L-functions associated to Hecke–Maass forms, International Journal of Number Theory, 20:3 (2024), 849–866.
- Jakob Streipel, Twisted moments of GL(3)×GL(2) L-functions, International Journal of Number Theory, 18:6 (2022), 1301–1334.