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CPC
2006

Splitter Theorems for Cubic Graphs

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Splitter Theorems for Cubic Graphs
Let ;k g be the class of k-connected cubic graphs of girth at least g. For several choices of k and g, we determine a set Ok g of graph operations, for which, if G and H are graphs in ;k g , G 6= H, and G contains H topologically, then some operation in Ok g can be applied to G to result in a smaller graph G0 in ;k g such that, on one hand, G0 is contained in G topologically, and on the other hand, G0 contains H topologically. Research partially supported by NSF grant DMS-9970329 and AFOSR grant F49620-01-1-0264.
Guoli Ding, Jinko Kanno
Added 11 Dec 2010
Updated 11 Dec 2010
Type Journal
Year 2006
Where CPC
Authors Guoli Ding, Jinko Kanno
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