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- W1785360057 abstract "Let G be a graph containing a spanning subgraph H isomorphic to CmxLn where Cm denotes the cycle with m vertices (m≥3) and Ln the path with n, vertices (n≥2). Then H, in turn, contains a spanning subgraph H′ isomorphic to LmxLn. Vertices in H′ can thus be coloured by two colours, say blue and red, so that no two adjacent vertices in H′ are of the same colour. Then any two vertices in G are connected by a hamiltonian path if and only if G contains an edge joining two blue vertices and an edge joining two red vertices. This result enables us to characterize abelian group graphs G in whichany two vertices are connected by a hamiltonian path." @default.
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- W1785360057 date "1981-01-01" @default.
- W1785360057 modified "2023-10-16" @default.
- W1785360057 title "On strongly hamiltonian abelian group graphs" @default.
- W1785360057 cites W1484040084 @default.
- W1785360057 doi "https://doi.org/10.1007/bfb0091805" @default.
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