R. Munshi

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20002026

G L (3) \times G L (2)

31 citations · 100 across the 28 of their papers we have counts for

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math.NT2017

A note on Burgess bound

Ritabrata Munshi

We use GL(2) delta method to establish the Burgess bound.

math.NT2017★ 7 cited

Subconvexity for symmetric square $L$ -functions

Ritabrata Munshi

Let $f$ be a holomorphic modular form of prime level $p$ and trivial nebentypus. We show that there exists a computable $δ > 0$ , such that $$ L\left(\tfrac{1}{2},\mathrm{Sym}^2 f\rig…

math.NT2017★ 1 cited

W\lowercase{eyl} \lowercase {bound for $p$ -power twist of} $G L (2)$ L-\lowercase{functions }

Ritabrata Munshi, Saurabh Kumar Singh

Let $f$ be a cuspidal eigenform (holomorphic or Maass) on the full modular group $S L (2, Z)$ . Let $χ$ be a primitive character of modulus $P$ . We shall prove the following…

A note on Burgess bound

Subconvexity for symmetric square L-functions

W\lowercase{eyl} \lowercase {bound for p-power twist of} GL(2) L-\lowercase{functions }

Subconvexity for symmetric square $L$ -functions

W\lowercase{eyl} \lowercase {bound for $p$ -power twist of} $G L (2)$ L-\lowercase{functions }