researcher

Aritra Ghosh

Indian Institute of Technology Bhubaneswar, Jatni, Khurda, Odisha, 752050, India

27 papers hereh-index 221.5k citations61 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position

sole author6
first author10
middle author10
last author1

Across the 27 of 27 papers where every author was matched, so the position is known.

fields

affiliations

Indian Institute of Technology Bhubaneswar, Jatni, Khurda, Odisha, 752050, India

same name

Aritra Ghosh — 14 papers, h 9
Aritra Ghosh — 12 papers, h 4
Aritra Ghosh — 9 papers, h 3
Aritra Ghosh — 6 papers, h 1
Aritra Ghosh — 5 papers, h 6
Aritra Ghosh — 5 papers, h 54

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity

20192023

most citedThermodynamic geometry for charged Gauss-Bonnet black holes in AdS spacetimes

84 citations · 294 across the 27 of their papers we have counts for

collaborators

Showing math.NTShow all

4 papers · 1 filter

math.NT2022

Sub-Weyl strength bounds for twisted $G L (2)$ short character sums

Aritra Ghosh, Kummari Mallesham

Let $S (N) = n \sim N \sum smooth λ_{f} (n) χ (n),$ where $λ_{f} (n)$ 's are Fourier coefficients of Hecke-eigen form, and $χ$ is a primitive character of conductor $…

math.NT2021

Bounds for short character sums for $G L (2) \times G L (3)$ twists

Aritra Ghosh

Let $π$ be a $S L (3, Z)$ Hecke Maass-cusp form, $f$ be a $S L (2, Z)$ holomorphic cusp form or Maass-cusp form with normalized Fourier coefficients $λ_π(r,n) \text{ an…

math.NT2021★ 2 cited

Weyl-type bounds for twisted $G L (2)$ short character sums

Aritra Ghosh

Let f be a Hecke-Maass or holomorphic primitive cusp form for $S L (2, Z)$ with Fourier coefficients $λ_{f} (n)$ . Let $χ$ be a primitive Dirichlet character of modulus p, wher…

math.NT2020

Bounds for del Pezzo surfaces of degree two

Aritra Ghosh, Sumit Kumar, Kummari Mallesham +1

In this article, we obtain an upper bound for the number of integral points on the del Pezzo surfaces of degree two.

Sub-Weyl strength bounds for twisted GL(2) short character sums

Bounds for short character sums for GL(2)×GL(3) twists

Weyl-type bounds for twisted GL(2) short character sums

Bounds for del Pezzo surfaces of degree two

Sub-Weyl strength bounds for twisted $G L (2)$ short character sums

Bounds for short character sums for $G L (2) \times G L (3)$ twists

Weyl-type bounds for twisted $G L (2)$ short character sums