Ratnadeep Acharya

activity

20182022

most cited

t

-aspect subconvexity for

G L (2) \times G L (2)

L

-function

5 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2022

A modular analogue of a problem of Vinogradov

Ratnadeep Acharya, Sary Drappeau, Satadal Ganguly +1

Given a primitive, non-CM, holomorphic cusp form $f$ with normalized Fourier coefficients $a (n)$ and given an interval $I \subset [- 2, 2]$ , we study the least prime $p$ such that $a…

math.NT2020★ 5 cited

$t$ -aspect subconvexity for $G L (2) \times G L (2)$ $L$ -function

Ratnadeep Acharya, Prahlad Sharma, Saurabh Kumar Singh

In this paper we shall prove a subconvexity bound for $G L (2) \times G L (2)$ $L$ -function in $t$ -aspect by using a $G L (1)$ circle method.

math.NT2018★ 1 cited

Subconvexity bound for $G L (2)$ L-functions: \lowercase{t}-aspect

Ratnadeep Acharya, Sumit Kumar, Gopal Maiti +1

Let $f$ be a holomorphic Hecke eigenform or a Hecke-Maass cusp form for the full modular group $S L (2, Z)$ . In this paper we shall use circle method to prove the Weyl exp…

A modular analogue of a problem of Vinogradov

t-aspect subconvexity for GL(2)×GL(2) L-function

Subconvexity bound for GL(2) L-functions: \lowercase{t}-aspect

$t$ -aspect subconvexity for $G L (2) \times G L (2)$ $L$ -function

Subconvexity bound for $G L (2)$ L-functions: \lowercase{t}-aspect