It is shown that no graph contains a maximal 3-ring of bonds. Previous article in issue
In this paper we consider only finite graphs, and all graphs are assumed to be undirected unless specified otherwise. For the sake of convenience we.
Charles H. C. Little, Derek A. Holton: No graph has a maximal 3-ring of bonds. J. Comb. Theory B 38(2): 139-142 (1985).
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[1] C.H.C. Little and D.A. Holton. No graph has a maximal 3-ring of bonds. J. Comb. Theory Series B, 38:139–142, 1985.
Sep 13, 2009 � Little, D. A. Holton, “No graph has a maximal 3-ring of bonds”, J. Comb. Theory B38 (1985), 139–42. [13] S. Mac Lane, “A combinatorial�...
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A ring represents the shortest path which comes back to a given node (At) from one of its nearest neighbors (N).
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