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- W2743257604 abstract "Abstract A caterpillar is a tree having a path that contains all vertices of of degree at least 3. We show in this article that every balanced caterpillar with maximum degree 3 and 2 n vertices is a subgraph of the n ‐dimensional hypercube. This solves a long‐standing open problem and generalizes a result of Havel and Liebl (1986), who considered only such caterpillars that have a path containing all vertices of degree at least 2." @default.
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- W2743257604 date "2017-08-09" @default.
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- W2743257604 title "Balanced caterpillars of maximum degree 3 and with hairs of arbitrary length are subgraphs of their optimal hypercube" @default.
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- W2743257604 doi "https://doi.org/10.1002/jgt.22175" @default.
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