Class | Description |
---|---|
EdmondsMaximumCardinalityMatching<V,E> |
This implementation of Edmonds' blossom algorithm computes maximum cardinality matchings in
undirected graphs.
|
GreedyMaximumCardinalityMatching<V,E> |
A simple class which computes a random, maximum cardinality matching.
|
GreedyWeightedMatching<V,E> |
The greedy algorithm for computing a maximum weight matching in an arbitrary graph.
|
HopcroftKarpMaximumCardinalityBipartiteMatching<V,E> |
Implementation of the well-known Hopcroft Karp algorithm to compute a matching of maximum
cardinality in a bipartite graph.
|
KuhnMunkresMinimalWeightBipartitePerfectMatching<V,E> |
Kuhn-Munkres algorithm (named in honor of Harold Kuhn and James Munkres) solving assignment
problem also known as hungarian
algorithm (in the honor of hungarian mathematicians Dénes K?nig and Jen? Egerváry).
|
MaximumWeightBipartiteMatching<V,E> |
Maximum weight matching in bipartite graphs.
|
PathGrowingWeightedMatching<V,E> |
A linear time $\frac{1}{2}$-approximation algorithm for finding a maximum weight matching in an
arbitrary graph.
|
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