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Separator-Based Pruned Dynamic Programming for Steiner Tree

机译:基于分离器的施蒂纳树修剪动态规划

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Steiner tree is a classical NP-hard problem that has been extensively studied both theoretically and empirically. In theory, the fastest approach for inputs with a small number of terminals uses the dynamic programming, but in practice, state-of-the-art solvers are based on the branch-and-cut method. In this paper, we present a novel separator-based pruning technique for speeding up a theoretically fast DP algorithm. Our empirical evaluation shows that our pruned DP algorithm is quite effective against real-world instances admitting small separators, scales to more than a hundred terminals, and is competitive with a branch-and-cut solver.
机译:Steiner Tree是一种经典的NP难题,在理论和经验上被广泛研究。 在理论上,具有少量终端的输入的最快方法使用动态规划,但在实践中,最先进的求解器基于分支和切割方法。 在本文中,我们提出了一种新型分离器的修剪技术,用于加速理论上快速DP算法。 我们的实证评估表明,我们修剪的DP算法对允许小型分隔符的实际情况非常有效,缩小到超过一百个终端,并且与分支和裁减求解器具有竞争力。

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