Some other algebraic properties of folded hypercubes
SM Mirafzal - arXiv preprint arXiv:1103.4351, 2011 - arxiv.org
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.
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.
Some other algebraic properties of folded hypercubes
S Morteza Mirafzal - arXiv e-prints, 2011 - ui.adsabs.harvard.edu
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.
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.
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