On arithmetic Fuchsian groups and their characterizations
This is a small survey paper about connections between the arithmetic and geometric properties in the case of arithmetic Fuchsian groups.
On arithmetic quotients of the Siegel upper half space of degree two
On Artin L-Functions Associated to Hilbert Modular Forms of Weight One.
On Automorphic Forms and Hodge Theory.
On Automorphic Forms on the Unitary Symplectic Group Sp (n) and SL2 (R).
On automorphic L-functions for the Jacobi group of degree one and a relation with L-functions for Jacobi forms.
On basis problem for Siegel modular forms of degree 2
On Certain Arithmetic Automorphic Forms for SU (1, q).
On certain congruences for Fourier coefficients of classical cusp forms
On certain degenerate eigenvalues of Hecke operators
On Certain Dirichlet Series Associated with Automorphic Forms on SL (2, C).
On Certain Dirichlet Series Associated with Hilbert Modular Forms and Rankin's Method.
On certain Euler products for SU
On certain Galois representations related to the modular curve
On certain infinite products III
On certain problems in the analytical arithmetic of quadratic forms arising from the theory of curves of genus 2 with elliptic differentials.
On Certain Vector Valued Siegel Modular Forms of Degree Two.
On classical weight one forms in Hida families
We give precise estimates for the number of classical weight one specializations of a non-CM family of ordinary cuspidal eigenforms. We also provide examples to show how uniqueness fails with respect to membership of weight one forms in families.
On computing quaternion quotient graphs for function fields
Let be a maximal -order in a division quaternion algebra over which is split at the place . The present article gives an algorithm to compute a fundamental domain for the action of the group of units on the Bruhat-Tits tree associated to . This action is a function field analog of the action of a co-compact Fuchsian group on the upper half plane. The algorithm also yields an explicit presentation of the group in terms of generators and relations. Moreover we determine an upper bound...
On Congruence Divisors of Cusp Forms as Factors of Special Values of Their Zeta Functions.