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- W2377079889 abstract "A Hamiltonian [k, k + 1]-factor is a [k, k + 1]-factor containing a Hamiltonian cycle. A simple graph G of order n is n/2-critical if δ5(G) n/2 but 5(G - e) n/2 for any edge e 6 E(G). Let fc 2 be an integer and G be an n/2-critical graph with n 4k-6 and n 7. In this paper it is proved that for any given Hamiltonian cycle C of G, G has a [fc, fc + 1]-factor containing G. This result is an improvement on some recent results about the existence of Hamiltonian [fc, fc + 1]-factor." @default.
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- W2377079889 date "2003-01-01" @default.
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- W2377079889 title "Hamiltonian [k, k + 1]-Factor" @default.
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