Location of Repository

We construct explicity the automorphism group of the folded hypercube $FQ_n$ of dimension $n>3$, as a semidirect product of $N$ by $M$, where $N$ is isomorphic to the Abelian group $Z_2^n$, and $M$ is isomorphic to $Sym(n+1)$, the symmetric group of degree $n+1$, then we will show that the folded hypercube $FQ_n$ is a symmetric graph.Comment: to appear in Ars Combinatori

Topics:
Mathematics - Group Theory, Mathematics - Combinatorics, 05C25, 94C15

Year: 2011

OAI identifier:
oai:arXiv.org:1103.4351

Provided by:
arXiv.org e-Print Archive

Download PDF:To submit an update or takedown request for this paper, please submit an Update/Correction/Removal Request.