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- W2021931567 abstract "The interconnection network considered in this paper is the k-ary n-cube that is an attractive variance of the well-known hypercube. Many interconnection networks can be viewed as the subclasses of the k-ary n-cubes include the cycle, the torus and the hypercube. A bipartite graph is Hamiltonian laceable if there exists a Hamiltonian path joining every two vertices which are in distinct partite sets. A bipartite graph G is strongly Hamiltonian laceable if it is Hamiltonian laceable and there exists a path of length N − 2 joining each pair of vertices in the same partite set, where N = |V(G)|. We prove that the k-ary n-cube is strongly Hamiltonian laceable for k is even and n ⩾ 2." @default.
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- W2021931567 date "2009-09-01" @default.
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- W2021931567 title "Strongly Hamiltonian laceability of the even k-ary n-cube" @default.
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- W2021931567 doi "https://doi.org/10.1016/j.compeleceng.2009.01.002" @default.
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