Geodesic
Jordan (Lie) σ-derivations on path algebras
Filomat, Tome 36 (2022) no. 18, p. 6231

Voir la notice de l'article provenant de la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts

DOI

In this paper, we investigate Jordan σ-derivations and Lie σ-derivations on path algebras. This work is motivated by the one of Benkovič done on triangular algebras and the study of Jordan derivations and Lie derivations on path algebras done by Li and Wei. Namely, main results state that every Jordan σ-derivation is a σ-derivation and every Lie σ-derivation is of a standard form on a path algebra when the associated quiver is acyclic and finite.
DOI : 10.2298/FIL2218231A
Classification : 16W25, 16W20, 15A78
Keywords: Jordan σ-derivarions, Lie σ-derivations, path algebras, quivers 
Abderrahim Adrabi; Driss Bennis; Brahim Fahid. Jordan (Lie) σ-derivations on path algebras. Filomat, Tome 36 (2022) no. 18, p. 6231 . doi: 10.2298/FIL2218231A
@article{10_2298_FIL2218231A,
     author = {Abderrahim Adrabi and Driss Bennis and Brahim Fahid},
     title = {Jordan {(Lie)} \ensuremath{\sigma}-derivations on path algebras},
     journal = {Filomat},
     pages = {6231 },
     year = {2022},
     volume = {36},
     number = {18},
     doi = {10.2298/FIL2218231A},
     language = {en},
     url = {http://geodesic.mathdoc.fr/articles/10.2298/FIL2218231A/}
}
TY  - JOUR
AU  - Abderrahim Adrabi
AU  - Driss Bennis
AU  - Brahim Fahid
TI  - Jordan (Lie) σ-derivations on path algebras
JO  - Filomat
PY  - 2022
SP  - 6231 
VL  - 36
IS  - 18
UR  - http://geodesic.mathdoc.fr/articles/10.2298/FIL2218231A/
DO  - 10.2298/FIL2218231A
LA  - en
ID  - 10_2298_FIL2218231A
ER  - 
%0 Journal Article
%A Abderrahim Adrabi
%A Driss Bennis
%A Brahim Fahid
%T Jordan (Lie) σ-derivations on path algebras
%J Filomat
%D 2022
%P 6231 
%V 36
%N 18
%U http://geodesic.mathdoc.fr/articles/10.2298/FIL2218231A/
%R 10.2298/FIL2218231A
%G en
%F 10_2298_FIL2218231A

Cité par Sources :