Given a finite group R, a graphical regular representation of R is a Cayley graph Γ over R with R = Aut(Γ). In this paper we study graphical regular representations of finite non-abelian simple groups of small valency.

Spiga, P. (2018). Cubic graphical regular representations of finite non-abelian simple groups. COMMUNICATIONS IN ALGEBRA, 46(6), 2440-2450 [10.1080/00927872.2017.1383997].

Cubic graphical regular representations of finite non-abelian simple groups

Spiga, Pablo
2018

Abstract

Given a finite group R, a graphical regular representation of R is a Cayley graph Γ over R with R = Aut(Γ). In this paper we study graphical regular representations of finite non-abelian simple groups of small valency.
Articolo in rivista - Articolo scientifico
Cayley graph; cubic graph; generation simple group; graphical regular representation; simple group;
Cayley graph; cubic graph; generation simple group; graphical regular representation; simple group; Algebra and Number Theory
English
2018
46
6
2440
2450
none
Spiga, P. (2018). Cubic graphical regular representations of finite non-abelian simple groups. COMMUNICATIONS IN ALGEBRA, 46(6), 2440-2450 [10.1080/00927872.2017.1383997].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/189787
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