Minimum K2,3-saturated Graphs

Abstract

A graph is K2,3-saturated if it has no subgraph isomorphic to K2,3, but does contain a K2,3 after the addition of any new edge. We prove that the minimum number of edges in a K2,3-saturated graph on n >= 5 vertices is sat(n, K2,3) = 2n - 3.

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