The binding number of Halin graphs (Q1123910)

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scientific article; zbMATH DE number 4110747
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English
The binding number of Halin graphs
scientific article; zbMATH DE number 4110747

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    The binding number of Halin graphs (English)
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    1988
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    This paper deals with the concept ``binding number bind(G)'' of a graph \(G=(V,E)\) introduced by Woodall. The author shows that for every Halin graph H with n vertices the binding number bind(H) equals to (n-1)\(| (n-3)\) or to \((n+1)| (n-1)\). He finishes by giving a linear-time algorithm to find the binding number of a Halin graph of odd order different from a wheel.
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    binding number
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    Halin graph
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