G. Stroth

activity

20092026

most citedGroups which are almost groups of Lie type in characteristic p

12 citations · 22 across the 10 of their papers we have counts for

collaborators

Showing 2011Show all

4 papers · 1 filter

math.GR2011★ 12 cited

Groups which are almost groups of Lie type in characteristic p

Chris Parker, Gernot Stroth

For a prime $p$ , a $p$ -subgroup of a finite group $G$ is said to be large if and only if $Q = F^{*} (N_{G} (Q))$ and, for all $1 \neq = U \leq Z (Q)$ , $N_{G} (U) \leq N_{G} (Q)$ . In this article we…

math.GR2011★ 2 cited

A characterisation of almost simple groups with socle ${}^2\E_6(2)$ or $\M(22)$

Chris Parker, M. Reza Salarian, Gernot Stroth

We show that the sporadic simple group $\M(22)$, the exceptional group of Lie type ${}^2\E_6(2)$ and their automorphism groups are uniquely determined by the approximate structure…

math.GR2011★ 3 cited

$F_{4} (2)$ and its automorphism group

Chris Parker, Gernot Stroth

We present an identification theorem for the groups $F_{4} (2)$ and $A u t (F_{4} (2))$ based on the structure of the centralizer of an element of order 3.

math.GR2011

An identification theorem for $P S U_{6} (2)$ and its automorphism groups

Chris Parker, Gernot Stroth

We identify the groups $P S U_{6} (2)$ , $P S U_{6} (2) : 2$ , $P S U_{6} (2) : 3$ and $A u t (P S U_{6} (2))$ from the structure of the centralizer of an element of order 3.

Groups which are almost groups of Lie type in characteristic p

A characterisation of almost simple groups with socle ${}^2\E_6(2)$ or $\M(22)$

F4​(2) and its automorphism group

An identification theorem for PSU6​(2) and its automorphism groups

$F_{4} (2)$ and its automorphism group

An identification theorem for $P S U_{6} (2)$ and its automorphism groups