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Uncapacitated Single And Multiple Allocation P-hub Center Problems

机译:无能力的单人和多人分配P-hub中心问题

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The hub median problem is to locate hub facilities in a network and to allocate non-hub nodes to hub nodes such that the total transportation cost is minimized. In the hub center problem, the main objective is one of minimizing the maximum distance/cost between origin destination pairs. In this paper, we study uncapacitated hub center problems with either single or multiple allocation. Both problems are proved to be NP-hard. We even show that the problem of finding an optimal single allocation with respect to a given set of hubs is already NP-hard. We present integer programming formulations for both problems and propose a branch-and-bound approach for solving the multiple allocation case. Numerical results are reported which show that the new formulations are superior to previous ones.
机译:集线器中位数问题是在网络中定位集线器设施,并将非集线器节点分配给集线器节点,以使总运输成本最小化。在枢纽中心问题中,主要目标之一是最小化始发目的地对之间的最大距离/成本。在本文中,我们研究单分配或多分配的无能力的枢纽中心问题。事实证明,这两个问题都是NP难题。我们甚至表明,针对给定集线器集找到最佳单一分配的问题已经是NP问题了。我们提出了两个问题的整数规划公式,并提出了一种分支定界方法来解决多重分配情况。数值结果表明,新配方优于以前的配方。

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