AbstractWe consider the family of Rankin–Selberg convolution L-functions of a fixed SL(3,Z) Maass form with the family of Hecke–Maass cusp forms on SL(2,Z). We estimate the second moment of this family of L-functions with a “long” integration in t-aspect. These L-functions are distinguished by their high degree (12) and large conductors (of size T12)
Le principal objectif de cette thèse est de calculer le premier moment mixte des fonctions L associé...
AbstractWe try to understand the poles of L-functions via taking a limit in a trace formula. This te...
We derive a Motohashi-type formula for the cubic moment of central values of -functions of level cus...
AbstractWe consider the family of Rankin–Selberg convolution L-functions of a fixed SL(3,Z) Maass fo...
We prove an asymptotic expansion of the second moment of the central valuesof the $\mathrm{GL}(n)\ti...
Spectral moment formulae of various shapes have proven to be very successful in studying the statist...
AbstractWe give a new proof of the known subconvexity bound of spectral mean values of some GL(2) L-...
We evaluate the integral mollified second moment of L-functions of primitive cusp forms and we obtai...
We present in this dissertation several theorems on the subject of moments of automorphic L-function...
AbstractDuke and Kowalski in [A problem of Linnik for elliptic curves and mean-value estimates for a...
Spectral moment formulae of various shapes have proven to be very successful in studying the statist...
AbstractWe prove an automorphic spectral identity on GL2 involving second moments. From it we obtain...
The main goal of this thesis is to compute the first mixed moment of products of twisted SL(3) Hecke...
Abstract. In a previous paper with Schmid we considered the regularity of automorphic distributions ...
AbstractDuke and Kowalski in [A problem of Linnik for elliptic curves and mean-value estimates for a...
Le principal objectif de cette thèse est de calculer le premier moment mixte des fonctions L associé...
AbstractWe try to understand the poles of L-functions via taking a limit in a trace formula. This te...
We derive a Motohashi-type formula for the cubic moment of central values of -functions of level cus...
AbstractWe consider the family of Rankin–Selberg convolution L-functions of a fixed SL(3,Z) Maass fo...
We prove an asymptotic expansion of the second moment of the central valuesof the $\mathrm{GL}(n)\ti...
Spectral moment formulae of various shapes have proven to be very successful in studying the statist...
AbstractWe give a new proof of the known subconvexity bound of spectral mean values of some GL(2) L-...
We evaluate the integral mollified second moment of L-functions of primitive cusp forms and we obtai...
We present in this dissertation several theorems on the subject of moments of automorphic L-function...
AbstractDuke and Kowalski in [A problem of Linnik for elliptic curves and mean-value estimates for a...
Spectral moment formulae of various shapes have proven to be very successful in studying the statist...
AbstractWe prove an automorphic spectral identity on GL2 involving second moments. From it we obtain...
The main goal of this thesis is to compute the first mixed moment of products of twisted SL(3) Hecke...
Abstract. In a previous paper with Schmid we considered the regularity of automorphic distributions ...
AbstractDuke and Kowalski in [A problem of Linnik for elliptic curves and mean-value estimates for a...
Le principal objectif de cette thèse est de calculer le premier moment mixte des fonctions L associé...
AbstractWe try to understand the poles of L-functions via taking a limit in a trace formula. This te...
We derive a Motohashi-type formula for the cubic moment of central values of -functions of level cus...