Title of article
Cycles in folded hypercubes Original Research Article
Author/Authors
Jun-Ming Xu، نويسنده , , Meijie Ma، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2006
Pages
6
From page
140
To page
145
Abstract
This work investigates important properties related to cycles of embedding into the folded hypercube View the MathML sourceFQn for n≥2n≥2. The authors observe that View the MathML sourceFQn is bipartite if and only if nn is odd, and show that the minimum length of odd cycles is n+1n+1 if nn is even. The authors further show that every edge of View the MathML sourceFQn lies on a cycle of every even length from 4 to 2n2n; if nn is even, every edge of View the MathML sourceFQn also lies on a cycle of every odd length from n+1n+1 to 2n−12n−1.
Keywords
Folded hypercube , Pancyclic , Edge-pancyclic , interconnection networks
Journal title
Applied Mathematics Letters
Serial Year
2006
Journal title
Applied Mathematics Letters
Record number
898092
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