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AN EXACT METHOD FOR SOLVING THE BI-OBJECTIVE MINIMUM DIAMETER-COST SPANNING TREE PROBLEM

机译:解决双目标最小直径成本扩展树问题的精确方法

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摘要

In this work, we propose a procedure to compute Pareto-optimal fronts for the bi-objective Minimum Diameter-Cost Spanning Tree problem (bi-MDCST). The bi-MDCST aims at finding spanning trees with minimum total cost and minimum diameter. Strategic decision problems for high-speed trains infrastructure, as well as tactical and operational optimization problems for network design and transportation can be modeled as bi-MDCST. The proposed exact procedure makes use of components from the multi-objective exact method Parallel Partitioning Method, and Pareto-optimal fronts have been computed for two benchmark instances from the literature. To the best of our knowledge, there are no works dedicated to providing Pareto-optimal fronts for the bi-MDCST.
机译:在这项工作中,我们提出了一个程序来计算双目标最小直径成本生成树问题(bi-MDCST)的Pareto最优前沿。 bi-MDCST旨在以最小的总成本和最小的直径查找生成树。高速火车基础设施的战略决策问题以及网络设计和运输的战术和运营优化问题都可以建模为bi-MDCST。所提出的精确程序利用了多目标精确方法并行划分方法中的组件,并且已经从文献中为两个基准实例计算了帕累托最优前沿。据我们所知,目前尚无致力于为bi-MDCST提供帕累托最优前沿的工作。

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