Blockers and Transversals in some subclasses of bipartite graphs: when caterpillars are dancing on a grid

[RBP10] Blockers and Transversals in some subclasses of bipartite graphs: when caterpillars are dancing on a grid

Revue Internationale avec comité de lecture : Journal Discrete Mathematics, vol. 310, pp. 132-146, 2010, (doi:10.1016/j.disc.2009.08.009)
motcle:
Résumé: Given an undirected graph G = (V;E) with matching number n(G), a d-blocker is a subset of edges B such that n((V;E-B))< ou = n(G)- d and a d-transversal T is a subset of edges such that every maximum matching M has at least d edges in T. While the problem is NP-complete in bipartite graphs we show how to construct efficiently minimum d-transversals and minimum d-blockers in the special cases where G is a grid graph or a tree.

Equipe: oc
@article {
RBP10,
title="{Blockers and Transversals in some subclasses of bipartite graphs: when caterpillars are dancing on a grid}",
author="B. Ries and C. Bentz and C. Picouleau and D. de Werra and M.-C. Costa and R. Zenklusen",
journal="Discrete Mathematics",
year=2010,
volume=310,
pages="132-146",
doi="10.1016/j.disc.2009.08.009",
}

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