Joan F. Tent

collaborators

4 papers

math.RT2017

Alperin-McKay natural correspondences in solvable and symmetric groups for the prime $p = 2$

Eugenio Giannelli, John Murray, Joan Tent

Let $G$ be a finite solvable or symmetric group and let $B$ be a $2$ -block of $G$ . We construct a canonical correspondence between the irreducible characters of height zero in $B$ …

math.RT2017

Irreducible characters of $3^{'}$ -degree of finite symmetric, general linear and unitary groups

Eugenio Giannelli, Joan Tent, Pham Tiep

Let $G$ be a finite symmetric, general linear, or general unitary group defined over a field of characteristic coprime to $3$ . We construct a canonical correspondence between irred…

math.GR2016

Finite 2-groups with odd number of conjugacy classes

Andrei Jaikin-Zapirain, Joan Tent

In this paper we consider finite 2-groups with odd number of real conjugacy classes. On one hand we show that if $k$ is an odd natural number less than 24, then there are only fini…

math.GR2016

A cohomological criterion for $p$ -solvability

Jon González-Sánchez, Joan Tent

Let $G$ be a finite group, $p$ a prime and $P$ a Sylow $p$ -subgroup of $G$ . In this note we give a cohomological criterion for the $p$ -solvability of $G$ depending on the cohomolog…

Alperin-McKay natural correspondences in solvable and symmetric groups for the prime p=2

Irreducible characters of 3′-degree of finite symmetric, general linear and unitary groups

Finite 2-groups with odd number of conjugacy classes

A cohomological criterion for p-solvability

Alperin-McKay natural correspondences in solvable and symmetric groups for the prime $p = 2$

Irreducible characters of $3^{'}$ -degree of finite symmetric, general linear and unitary groups

A cohomological criterion for $p$ -solvability