activity
20002026
most citedSemistability criterion for parabolic vector bundles on curves

3 citations · 23 across the 23 of their papers we have counts for

collaborators

31 papers

math.AG2026

Finite extensions of abelian schemes and duality for commutative group stacks

Ajneet Dhillon, Brett Nasserden

Let be a discrete valuation ring. We prove that every proper flat finitely presented commutative -group scheme fits into an exact sequence \[ 0\longrightarrow E\longrigh…

math.NT2026

Adelic points and unmramified Brauer approximation for classifying stacks

Ajneet Dhillon

Let be a number field and let be a connected linear algebraic group over . We compare three approaches to strong approximation for the classifying stack with respec…

math.NT2025

The étale Brauer-Manin obstruction for classifying stacks

Ajneet Dhillon, Nicole Lemire, Jonathan Martin +1

We study the strong approximation for classifying stacks , where is a linear algebraic group over a number field . More specifically, we prove that the étale Brauer-Mani…

math.NT2025

Approximation theorems for classifying stacks over number fields

Ajneet Dhillon

Approximation theorems for algebraic stacks over a number field are studied in this article. For G a connected linear algebraic group over a number field we prove strong approx…

math.AG2024

On the essential dimension of symplectic vector bundles over curves

Ajneet Dhillon, Sayantan Roy Chowdhury

Let be a smooth geometrically connected projective curve of genus at least 2 over a field of characteristic zero. We compute the essential dimension of the moduli stack of symp…

math.AG2024

Semiorthogonal decompositions for generalized Severi-Brauer schemes

Ajneet Dhillon, Sayantan Roy Chowdhury

The purpose of this paper is to use conservative descent to study semi-orthogonal decompositions for some homogeneous varieties over general bases. We produce a semi-orthogonal dec…