activity
20052026
most citedGhosts in modular representation theory

23 citations · 44 across the 34 of their papers we have counts for

collaborators
Showing math.NTShow all

11 papers · 1 filter

math.NT2026

A septic covariant and the Hermite--Joubert problem in degree seven

Sunil Chebolu, Ján Mináč, Behzad Nikzad +1

We prove the degree-seven case of the Hermite--Joubert problem in characteristic zero: if is a field of characteristic zero and is a field extension of degree seven, then…

math.NT2024

The Bloch--Kato conjecture, decomposing fields, and generating cohomology in degree one

Sunil K. Chebolu, Ján Mináč, Cihan Okay +2

The famous Bloch--Kato conjecture implies that for a field containing a primitive th root of unity, the cohomology ring of the absolute Galois group of with $\math…

math.NT2022

Is there an infinite field whose multiplicative group is indecomposable?

Sunil K. Chebolu, Keir Lockridge

In an earlier paper, we determined the finite fields with indecomposable multiplicative groups and conjectured that there is no infinite field whose multiplicative group is indecom…

math.NT2022★ 1 cited

Zero-sum-free tuples and hyperplane arrangements

Sunil K. Chebolu, Papa A. Sissokho

A vector in is said to be a zero-sum-free -tuple if there is no non-empty subset of its components whose sum is zero in $\math…

math.NT2014

Galois p-groups and Galois modules

Sunil Chebolu, Jan Minac, Andrew Schultz

The smallest non-abelian p-groups play a fundamental role in the theory of Galois p-extensions. We illustrate this by highlighting their role in the definition of the norm residue…

math.NT2014★ 3 cited

When is the multiplicative group of a field indecomposable?

Sunil Chebolu, Keir Lockridge

The multiplicative group of a finite field is well known to be cyclic; in this note, we determine the finite fields whose multiplicative groups are direct sum indecomposable. We ob…