Loïc Seguin-Charbonneau

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We study the maximum edge-disjoint path problem (MEDP) in planar graphs. We are given a set of terminal pairs and wish to find a maximum routable subset of demands. That is, a subset of demands that can be connected by edge-disjoint paths. It is well-known that there is an integrality gap of order square root of the number of nodes for this problem even on(More)
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