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Strength of a graph : ウィキペディア英語版 | Strength of a graph
In the branch of mathematics called graph theory, the strength of an undirected graph corresponds to the minimum ratio ''edges removed''/''components created'' in a decomposition of the graph in question. It is a method to compute partitions of the set of vertices and detect zones of high concentration of edges. == Definitions ==
The strength of an undirected simple graph ''G'' = (''V'', ''E'') admits the three following definitions: * Let be the set of all partitions of , and be the set of edges crossing over the sets of the partition , then . * Also if is the set of all spanning trees of ''G'', then :: * And by linear programming duality, ::
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