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A graph $H$ is called a minor of a graph $G$ if $H$ can be obtained from $G$ by contracting edges, deleting edges, and deleting isolated vertices.
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Bounds on degrees of minors obtained by edge contractions of regular graphs
I think there is a better bound for planar graphs with maximum degree $\Delta$. Is the following correct / obvious? If yes, is it (or a simpler way to prove the same thing) generally known? If yes, is …
6
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1
answer
341
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Bounds on degrees of minors obtained by edge contractions of regular graphs
Given a connected $d$-regular graph $G=(V,E)$, generate a sequence of minors by performing only edge contractions and loop deletions (as, e.g., in Karger's algorithm) until the graph collapses to a si …