activity
20232026
collaborators

7 papers

math.NT2026

Ekedahl-Oort strata with a superspecial factor in unitary Shimura varieties

Emerald Andrews, Deewang Bhamidipati, Heidi Goodson +2

Let be an algebraically closed field of characteristic and let be an imaginary quadratic order in which is inert. For any …

math.NT2026

On the classification of indecomposable Ekedahl-Oort strata in unitary Shimura varieties, and related Newton polygons

Emerald Andrews, Deewang Bhamidipati, Maria Fox +3

In this paper, we give a complete classification of indecomposable Ekedahl--Oort strata of Shimura varieties associated to the unitary group over an odd inert p…

math.NT2025

The Ekedahl-Oort and Newton stratification of the Shimura variety

Emerald Andrews, Deewang Bhamidipati, Maria Fox +3

This paper concerns the characteristic- fibers of Shimura varieties. Such Shimura varieties parametrize abelian varieties in characteristic of dimension $…

math.NT2025

Analogues of Traverso's Isogeny Conjecture for Some Unitary p-Divisible Groups

Emerald Andrews, Deewang Bhamidipati, Maria Fox +3

Let be a prime and an algebraically closed field of characteristic . Two invariants worthy of study for a -divisible group over are its isogeny cutoff…

math.NT2024

Ekedahl-Oort strata in the Shimura variety

Emerald Andrews, Deewang Bhamidipati, Maria Fox +3

This paper concerns the characteristic- fibers of Shimura varieties, which classify abelian varieties with additional structure. These Shimura varieties adm…

math.AG2023

The Brauer Group of

Niven Achenjang, Deewang Bhamidipati, Aashraya Jha +2

We determine the Brauer group of the Deligne-Mumford stack , the moduli space of elliptic curves with a marked -torsion subgroup over bases of arithmetic inter…

math.NT2023

Frobenius distributions of low dimensional abelian varieties over finite fields

Santiago Arango-Piñeros, Deewang Bhamidipati, Soumya Sankar

Given a -dimensional abelian variety over a finite field , the Weil conjectures imply that the normalized Frobenius eigenvalues generate a multiplicative group…