works on
abelian extensions 1asymptotic counting 1galois groups 1malle's conjecture 1symmetric groups 1

From the 1 of 2 linked papers with an AI index.

most citedMalle's Conjecture for $G \times A$, with $G = S_3, S_4, S_5$

4 citations · 4 across the 1 of their papers we have counts for

collaborators

2 papers

math.NT2026★ 4 cited

Malle's Conjecture for , with

Riad Masri, Frank Thorne, Wei-Lun Tsai +1

The authors prove Malle’s conjecture for number fields whose Galois group is a direct product of S3, S4, or S5 with any abelian group, extending earlier results that required restr…

math.NT2024

Improved bounds on number fields of small degree

Theresa C. Anderson, Ayla Gafni, Kevin Hughes +5

We study the number of degree number fields with discriminant bounded by . In this article, we improve an upper bound due to Schmidt on the number of such fields that was pr…