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For questions about matchings in graph theory. A matching on a graph is a set of edges such that no two edges share a common vertex.
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Is there any theorem similar to the Tutte–Berge formula?
Tutte–Berge formula is a characterization of the size of a maximum matching in a graph.
The theorem states that the size of a maximum matching of a graph
${\displaystyle G=(V,E)}$ equals $${\displays …
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A counterexample of a theorem about matching extendable
$M$ is perfect if $M$ covers all vertices of $G$, and $M$ is extendable if $G$ has a perfect matching containing $M$. Moreover, a graph $G$ with at least $2k + 2$ vertices is said to be $k$-extendable …