activity
20182022
collaborators

8 papers

math.GR2022

Principal blocks for different primes, II

Gabriel Navarro, Noelia Rizo, A. A. Schaeffer Fry

If G is a finite group, we have proposed new conjectures on the interaction between different primes and their corresponding Brauer principal blocks. In this paper, we give strong…

math.GR2022

Principal blocks for different primes, I

Gabriel Navarro, Noelia Rizo, A. A. Schaeffer Fry

We propose new conjectures about the relationship between the principal blocks of finite groups for different primes and establish evidence for these conjectures.

math.GR2021

Kernels of p'-degree irreducible characters

Alexander Moretó, Noelia Rizo

We prove a p'-version of a classical theorem of Broline and Garrison. As a consequence, we obtain results on p-parts of character codegrees.

math.RT2020

Groups with few -character degrees in the principal block

Eugenio Giannelli, Noelia Rizo, Benjamin Sambale +1

Let p be a prime larger than 3 and let G be a finite group. We prove that G is p-solvable of p-length at most 2 if there are at most two distinct character degrees relatively prime…

math.RT2019

Galois action on the principal block and cyclic Sylow subgroups

Noelia Rizo, A. A. Schaeffer Fry, Carolina Vallejo

We characterize finite groups having a cyclic Sylow p-subgroup in terms of the action of a specific Galois automorphism on the principal p-block for p=2,3. We show that the analog…

math.GR2019

Groups with few -character degrees

Eugenio Giannelli, Noelia Rizo, Mandi Schaeffer Fry

We prove a variation of Thompson's Theorem. Namely, if the first column of the character table of a finite group contains only two distinct values not divisible by a given prim…