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Unformatted text preview: Complexity Kruskal's Algorithm T is the set of edges in the tree T = for (i = 0; i < m; i++){ SELECT the cheapest edge e if (feasible(UNION(T, e)){ UNION(T, e); } Analysis of Kruskal's Algorithm Correctness Optimality Implementation Complexity Parallel MST Prim's Algorithm Each processor is responsible for a subset of the nodes. Implementation Analysis Baruvka's Algorithm At each step, select all edges that connect some component of the graph to it's nearest neighbor. Add all these edges to the tree simultaneously. Why does this work? Sequential Implementation...
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This note was uploaded on 08/06/2008 for the course IE 495 taught by Professor Linderoth during the Fall '08 term at Lehigh University .
 Fall '08
 Linderoth
 Operations Research

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