A. Ballester‐Bolinches

collaborators

3 papers

math.GR2024

On the partial $L$ - $Π$ -property of subgroups of finite groups

Zhengtian Qiu, Adolfo Ballester-Bolinches

Let $H$ be a subgroup of a finite group $G$ . We say that $H$ satisfies the partial $L$ - $Π$ -property in $G$ if $H ⊴ G$ , or if $ | G / K : \mathrm{N} _{G /…

math.GR2024

Finite skew braces of square-free order and supersolubility

Adolfo Ballester-Bolinches, Ramón Esteban-Romero, Maria Ferrara +2

The aim of this paper is to study supersoluble skew braces, a class of skew braces that encompasses all finite skew braces of square-free order. It turns out that finite supersolub…

math.GR2022

On some products of finite groups

A. Ballester-Bolinches, S. Y. Madanha, M. C. Pedraza-Aguilera +1

A classical result of Baer states that a finite group $G$ which is the product of two normal supersoluble subgroups is supersoluble if and only if $G^{'}$ is nilpotent. In this ar…

On the partial L-Π-property of subgroups of finite groups

Finite skew braces of square-free order and supersolubility

On some products of finite groups

On the partial $L$ - $Π$ -property of subgroups of finite groups