Abstract. In this paper we compute the local L-factors for Novodvorsky integrals for all generic representations of the group GSp(4) over a nonarchemidean local field. 1. Introduction. In this paper we will study the p-adic theory of Novod-vorsky integrals for the similitude symplectic group GSp(4), and will present the computation of the nonarchemidean L-factors given by these integrals for all generic representations of the group. These integrals which were introduced by M. Novodvorsky in the Corvallis conference [17] serve as one of the few avail
AbstractWe provide a family of representations of GLn over a p-adic field that admit a non-vanishing...
Thesis (Ph.D.)--University of Washington, 2016-06Samit Dasgupta has proved a formula factoring a cer...
AbstractLet π be a cuspidal, automorphic representation of GSp4 attached to a Siegel modular form of...
Abstract: We compute the regular poles of the L-factors of the admissible and irreducible representa...
Abstract: We compute the regular poles of the L-factors of the admissible and irreducible representa...
Local Newforms for GSp(4) describes a theory of new- and oldforms for representations of GSp(4) over...
We show several analytic and LLC functorial properties of the local Gamma factors for non-generic re...
AbstractWe explicitly compute the adjoint L-function of those L-packets of representations of the gr...
We present a conceptual and uniform interpretation of the methods of integral representations of L-f...
Using the Piatetski-Shapiro theory of zeta integrals via Bessel models, we explicitly calculate L-fa...
It is an important task to properly define gamma-factors for representations of reductive groups ove...
Motivated by known examples of global integrals which represent automorphic L-functions, this paper ...
In this paper, we continue the work in [5] and give a new construction of the tame local Langlands c...
In this paper, we calculate the ramified local integrals in the doubling method and present an integ...
Let GL(n) denote the general linear group over a local nonarchimedean field. For the equivalence c...
AbstractWe provide a family of representations of GLn over a p-adic field that admit a non-vanishing...
Thesis (Ph.D.)--University of Washington, 2016-06Samit Dasgupta has proved a formula factoring a cer...
AbstractLet π be a cuspidal, automorphic representation of GSp4 attached to a Siegel modular form of...
Abstract: We compute the regular poles of the L-factors of the admissible and irreducible representa...
Abstract: We compute the regular poles of the L-factors of the admissible and irreducible representa...
Local Newforms for GSp(4) describes a theory of new- and oldforms for representations of GSp(4) over...
We show several analytic and LLC functorial properties of the local Gamma factors for non-generic re...
AbstractWe explicitly compute the adjoint L-function of those L-packets of representations of the gr...
We present a conceptual and uniform interpretation of the methods of integral representations of L-f...
Using the Piatetski-Shapiro theory of zeta integrals via Bessel models, we explicitly calculate L-fa...
It is an important task to properly define gamma-factors for representations of reductive groups ove...
Motivated by known examples of global integrals which represent automorphic L-functions, this paper ...
In this paper, we continue the work in [5] and give a new construction of the tame local Langlands c...
In this paper, we calculate the ramified local integrals in the doubling method and present an integ...
Let GL(n) denote the general linear group over a local nonarchimedean field. For the equivalence c...
AbstractWe provide a family of representations of GLn over a p-adic field that admit a non-vanishing...
Thesis (Ph.D.)--University of Washington, 2016-06Samit Dasgupta has proved a formula factoring a cer...
AbstractLet π be a cuspidal, automorphic representation of GSp4 attached to a Siegel modular form of...