fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y),...

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Transcript of fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y),...

Page 1: fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y), where X = y} and is joined to yj if and only if worker Xi is qualified for job Y
Page 2: fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y), where X = y} and is joined to yj if and only if worker Xi is qualified for job Y
Page 3: fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y), where X = y} and is joined to yj if and only if worker Xi is qualified for job Y
Page 4: fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y), where X = y} and is joined to yj if and only if worker Xi is qualified for job Y
Page 5: fabio/metodo-hungaro.pdf · Matchings 81 We construct a bipartite graph G with bipartition (X, Y), where X = y} and is joined to yj if and only if worker Xi is qualified for job Y

Minimum Cost Flow Lecture 5: Jan 25. Problems Recap Bipartite matchings General matchings Maximum flows Stable matchings Shortest paths Minimum spanning.

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Enumeration of Matchings: Problems and Progressfaculty.uml.edu/jpropp/matchings.pdf · 2011-07-02 · ENUMERATION OF MATCHINGS: PROBLEMS AND PROGRESS 257 At approximately the same

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