N. Maslova

activity

20162020

most citedClassification of Maximal Subgroups of Odd Index in Finite Simple Classical groups: Addendum

8 citations · 8 across the 1 of their papers we have counts for

collaborators

6 papers

math.GR2020

On the Pronormality of Subgroups of Odd Index in some Direct Products of Finite Groups

N. V. Maslova, D. O. Revin

A subgroup $H$ of a group $G$ is said to be {\it pronormal} in $G$ if $H$ and $H^{g}$ are conjugate in $⟨ H, H^{g} ⟩$ for each $g \in G$ . Some problems in Finite Group Theo…

math.GR2019

Finite simple exceptional groups of Lie type in which all the subgroups of odd index are pronormal

A. S. Kondrat'ev, N. V. Maslova, D. O. Revin

A subgroup $H$ of a group $G$ is said to be pronormal in $G$ if $H$ and $H^{g}$ are conjugate in $⟨ H, H^{g} ⟩$ for every $g \in G$ . In this paper we classify finite simple…

math.GR2019

The group $J_{4} \times J_{4}$ is recognizable by spectrum

I. B. Gorshkov, N. V. Maslova

The spectrum of a finite group is the set of its element orders. In this paper we prove that the direct product of two copies of the finite simple sporadic group $J_{4}$ is uniquely…

math.GR2018

On the Pronormality of Subgroups of Odd Index in Finite Simple Groups

Anatoly S. Kondrat'ev, Natalia V. Maslova, Danila O. Revin

A subgroup $H$ of a group $G$ is said to be {pronormal} in $G$ if $H$ and $H^{g}$ are conjugate in $⟨ H, H^{g} ⟩$ for every $g \in G$ . Some problems in finite group theory,…

math.GR2017★ 8 cited

Classification of Maximal Subgroups of Odd Index in Finite Simple Classical groups: Addendum

Natalia Maslova

A classification of maximal subgroups of odd index in finite simple groups was given by Liebeck and Saxl and, independently, Kantor in 1980s. In the cases of alternating groups or…

math.GR2016

Finite almost simple groups whose Gruenberg--Kegel graphs coincide with Gruenberg--Kegel graphs of solvable groups

Ilya B. Gorshkov, Natalia V. Maslova

In this paper we describe all the finite almost simple groups whose Gruenberg--Kegel graphs coincide with Gruenberg--Kegel graphs of finite solvable groups.