On the derived length of units in group algebra

Title:

On the derived length of units in group algebra

Creator:

Chaudhuri, Dishari and Saikia, Anupam

Identifier:

https://cdk.lib.cas.cz/client/handle/uuid:c0f2373b-95bc-4925-9883-fee2cdca70ad
uuid:c0f2373b-95bc-4925-9883-fee2cdca70ad
issn:0011-4642

Subject:

matematika, mathematics, group algebra, group of units, derived subgroup, 13, and 51

Type:

model:article and TEXT

Format:

print, bez média, and svazek

Description:

Let $G$ be a finite group $G$, $K$ a field of characteristic $p\geq17$ and let $U$ be the group of units in $KG$. We show that if the derived length of $U$ does not exceed $4$, then $G$ must be abelian., Dishari Chaudhuri, Anupam Saikia., and Obsahuje bibliografické odkazy

Language:

English

Rights:

http://creativecommons.org/publicdomain/mark/1.0/
policy:public

Coverage:

855-865

Source:

Czechoslovak Mathematical Journal | 2017 Volume:67 | Number:3

Harvested from:

CDK

Metadata only:

false