Blossom algorithm: Difference between revisions

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===Weighted matching===
 
The matching problem can be generalized by assigning weights to edges in {{mvar|G}} and asking for a set {{mvar|M}} that produces a matching of maximum (minimum) total weight: this is the [[maximum weight matching]] problem. This problem can be solved by a combinatorial algorithm that uses the unweighted Edmonds's algorithm as a subroutine.<ref name = "matching book"/> Vladimir Kolmogorov provides an efficient C++ implementation of this.<ref name = blossom5>{{citation
| author = Kolmogorov, Vladimir
| title = Blossom V: A new implementation of a minimum cost perfect matching algorithm
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<references/>
 
[[Category:AlgorithmsGraph in graph theoryalgorithms]]
[[Category:Matching (graph theory)]]