
doi: 10.1007/bf01935369
The generalized Steiner problem in a network is considered. The generalization consists in the requirement that some vertices satisfy certain pairwise (vertex or edge) connectivity constraints. The general problem was known to be NP-complete, but for the case when the underlying network is outerplanar and the subnetwork is required to be biconnected (or edge biconnected), a linear time algorithm is presented.
Extremal problems in graph theory, generalized Steiner problem, outerplanar network, Analysis of algorithms and problem complexity, linear time algorithm, connectivity constraints, Programming involving graphs or networks
Extremal problems in graph theory, generalized Steiner problem, outerplanar network, Analysis of algorithms and problem complexity, linear time algorithm, connectivity constraints, Programming involving graphs or networks
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