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This paper investigates the quota version of the Prize Collecting Steiner Tree Problem (PCSTP) on a graph as a generalization of the well-known Steiner tree problem.
This paper investigates the Prize Collecting Steiner Tree Problem (PCSTP) on a graph, which is a generalization of the well-known Steiner tree problem.
The problems considered are the generalized Steiner tree problem (GST), the directed Steiner tree problem (DST), and the set cover problem (SC) which is a subcase of DST.
In this paper, we give MILP formulations for the asymmetric VPN tree problem.
We present a new Lagrangean relaxation for the hop-constrained minimum spanning tree problem (HMST).
This paper proposes a fully dynamic self-stabilizing algorithm for the dynamic Steiner tree problem.
The minimal spanning tree problem is a popular problem of discrete optimization.
We suggest a straightforward polynomial-time algorithm to solve the rotational minimum spanning tree problem.
In this paper, we consider a variant of the well-known Steiner tree problem.
In this paper, we first show that the internal Steiner tree problem is MAX SNP-hard.
We give a randomized algorithm with a polylogarithmic approximation guarantee for the group Steiner tree problem.
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