P. Mitra

most citedFermion Scattering off Dilatonic Black Holes

10 citations · 10 across the 3 of their papers we have counts for

collaborators

4 papers

math.NT2026

Mixed moment and joint non-vanishing of $GL (3) \times GL (1)$ and $GL (1)$ $L$ -functions

Sayan Ghosh, Pratim Mitra

In this article, we study the mixed-moment problem for the product of central values of two $L$ -functions twisted by a Dirichlet character of large conductor $q$ . Precisely, for a…

math.NT2026

The subconvexity problem for symmetric square $L$ -functions in level aspect

Pratim Mitra

In this paper, we address the subconvexity problem in level aspect for symmetric square $L$ -functions for cuspidal automorphic representation of $GL_{2} (Q)$ with a…

math.NT2026

Non-Vanishing of Cubic Twists of $G L_{n} (Q)$ $L$ -functions

Sayan Ghosh, Pratim Mitra

Let $π$ be an irreducible, cuspidal automorphic representation of $G L_{n} (A_{Q})$ ( $n \geq 3$ ), which is tempered only for $n = 3$ . Let $s$ be a complex number such that…

hep-th1994★ 10 cited

Fermion Scattering off Dilatonic Black Holes

A. GHOSH, P. MITRA

The scattering of massless fermions off magnetically charged dilatonic black holes is reconsidered and a violation of unitarity is found. Even for a single species of fermion it is…

Mixed moment and joint non-vanishing of GL(3)×GL(1) and GL(1) L-functions

The subconvexity problem for symmetric square L-functions in level aspect

Non-Vanishing of Cubic Twists of GLn​(Q) L-functions

Fermion Scattering off Dilatonic Black Holes

Mixed moment and joint non-vanishing of $GL (3) \times GL (1)$ and $GL (1)$ $L$ -functions

The subconvexity problem for symmetric square $L$ -functions in level aspect

Non-Vanishing of Cubic Twists of $G L_{n} (Q)$ $L$ -functions