Genus of The Hypercube Graph And Real Moment-Angle Complexes

preprint2019arXivOpen access

Abstract

In this paper we demonstrate a calculation to find the genus of the hypercube graph QnQ_n using real moment-angle complex ZK(D1,S0)\mathcal{Z}_\mathcal{K}(D^1,S^0) where K\mathcal{K} is the boundary of an nn-gon. We also calculate an upper bound for the genus of the quotient graph Qn/CnQ_n/C_n, where CnC_n represents the cyclic group with nn elements.

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