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This article presents two simple deterministic algorithms for finding the Minimum Spanning Tree in time for any non-trivial class of graphs closed on graph minors. This applies in particular to planar graphs and graphs of bounded genus. Both algorithms run on a pointer machine and they require no a priori knowledge of the structure of the class except for its density. Edge weights are only compared.
Nous présentons une méthode de Séparation et Évaluation Progressive pour la bipartition d’un graphe en 2 sous-ensembles ayant une cardinalité fixée. À chaque nœud de l’arbre de recherche, nous calculons une borne inférieure en dualisant les contraintes d’intégralité et en approximant le domaine réalisable par un ellipsoïde. Une borne supérieure est également calculée par la méthode Tabou. Des résultats numériques sont présentés et commentés.
A branch-and-bound method for solving the min cut with size constraint problem
is presented. At each node of the branch-and-bound tree the feasible set is
approximated by an ellipsoid and a lower bound is computed by minimizing the
quadratic objective function over this ellipsoid. An upper bound is also
obtained by a Tabu search method. Numerical results will be presented.
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