Borůvka's algorithm: Difference between revisions

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Borůvka's algorithm can be shown to run in time O(m log n), where m is the number of edges, and n is the number of vertices.
 
Other algorithms for this problem include [[Prim's algorithm]] and [[Kruskal's algorithm]]. Faster algorithms can be obtained by combining Prim's algorithm with Borůvka's. A faster randomized algorithm due to Karger, Klein and Tarjan runs in expected O(m) time, where m is the number of edges in the graph.