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In this talk, we discuss “Hecke summation” for the classical Eisenstein series E_k in an adelic setting. The connection between classical and adelic functions is made by explicit calculations of local...
There is reason to expe t that the 2k-th moment of the Riemann zeta fun tion an be related to the spe tral theory of GL(k) or GL(2k). The work of Motohashi [27℄ supports the idea of seeki...
With this assumption, we now work with u1 = u2 = 0 and use only u3. By the extension to o of Dirichlet's theorem on primes in an arithmetic progression, we may nd u3 such that C 1 = C1+u3A1 is pr...
For metaplectic covers of these groups, the Whittaker models may or may not be unique. Gelbart and Piatetski-Shapiro considered the representations of the double cover of SL2 that have unique Whitta...
If F is a local eld containing the group n of n-th roots of unity, and if G is a split semisimple simply connected algebraic group, then Matsumoto [27] de ned an n-fold covering group of G(F), tha...
Automorphic forms are generalizations of periodic functions; they are functions on a group that are invariant under a discrete subgroup. A natural way to arrange this invariance is by averaging. Eis...
Schubert Eisenstein Series     Schubert Eisenstein  Series       2015/7/6
We de ne Schubert Eisenstein series as sums like usual Eisenstein series but with the summation restricted to elements of a particular Schubert cell, indexed by an element of the Weyl group. They ar...
For a given odd prime p, we define a certain p-stabilization of the Siegel Eisenstein series of arbitrary genus so that the resulting eigenvalue of a generalized Atkin operator at p is a p-adic unit (...
In this paper we present several finite families of congruences between cusp forms and Eisenstein series of higher weights at powers of prime ideals. We formulate a conjecture which describes properti...
Abstract: For convex co-compact hyperbolic manifolds $\Gamma\backslash \mathbb{H}^{n+1}$ for which the dimension of the limit set satisfies $\delta_\Gamma< n/2$, we show that the high-frequency Eisens...
Abstract: In this work we prove the so-called "torsion congruences" between abelian $p$-adic $L$-functions that are related to automorphic representations of definite unitary groups. These congruences...
In this article using the theory of Eisenstein series, we give rise to the complete evaluation of two Gauss hypergeometric functions. Moreover we evaluate the modulus of each of these functions and t...
In this paper we obtain a weighted average formula for special values of L-functions attached to normalized elliptic modular forms of weight k and full level. These results are obtained by studying th...
We establish a relation between the generating functions appearing in the S-duality conjecture of Vafa and Witten and geometric Eisenstein series for Kac-Moody groups. For a pair consisting of a surfa...

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