
doi: 10.1007/bf01415946
Summary: The weak Berge hypothesis states that a graph is perfect if and only if its complement is perfect. Previous proofs of this hypothesis have used combinatorial or polyhedral methods. In this paper, the concept of norms related to graphs is used to provide an alternative proof for the weak Berge hypothesis.
Graph theory, Combinatorial optimization, Polytopes and polyhedra, weak Berge hypothesis, perfect graphs
Graph theory, Combinatorial optimization, Polytopes and polyhedra, weak Berge hypothesis, perfect graphs
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