my research students
In reverse chronological order:
- Marcella Manivel, anticipated 2027
- Dev Hegde, anticipated May 2024
- Joe Dickinson, August 2023, Automorphic spectral analysis of a self-adjoint operator attached to a triple-product L-function
- Adrienne Sands, Sept 2020, Automorphic Hamiltonians, Epstein zeta functions, and Kronecker limit formulas
- Kim Klinger-Logan, May 2019, Differential equations in automorphic forms
- Iver Walkoe, April 2019, Meromorphic continuation of Eisenstein series on Q-rank one arithmetic quotients
- Adil Ali, 2015, Boundary-value problems on spaces of
automorphic forms
- Amy DeCelles, 2011, Automorphic partial differential equations and spectral theory with applications to number theory
- Joao Boavida, 2009, Compact periods of Eisenstein
series on orthogonal groups
- Delia Samuel, 2009, Subconvex bounds in conductor-depth
aspect for GL(2) automorphic L-functions
- Feryal Alayont , 2003, Residues of Eisenstein series
- Cetin Urtis, 2002, Integral representations of L-functions and
Siegel-Weil-Kudla-Rallis formulas
- Nick Lanphier, 2000, Special values of L-functions attached to a
class of cuspforms on symplectic similitude groups
- Doris Chiang, 1998, Andrianov's Integral for Unitary Groups
- Jeremy Case, 1995, Analytic continuation and rationality of
Euler factors in integral representations of L-functions for classical
groups
- Michael Ellman, 1994, Analysis of integrals arising as local
factors in L-functions
- Lu Cheng, 1993, Eisenstein series and rationality of
automorphic L-functions on anisotropic unitary groups over function
fields
- Rama Kumanduri, 1993, Euler factors of global integrals
- Okan Tekman, 1992, Special values of L-functions attached to
holomorphic cuspforms on orthogonal groups of hermitian type
- Jinghua Kuang, 1992, Siegel-Weil formulas and the basis
problem at square-free level
- Doug McDoniel, 1989, Siegel-Hilbert cuspforms attached to CM
extensions and application to periods of genus-2 Hecke eigenfunctions
- Tim Finnegan, 1989, Siegel-Hilbert modular forms of level one
over fields with narrow class number one are theta series
- Dae-San Kim, 1989, Galois symmetric square L-functions
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