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The Traveling Salesman Problem with Draft Limits

机译:具汇票限额的旅行商问题

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In maritime transportation, routing decisions are sometimes affected by draft limits in ports. The draft of a ship is the distance between the waterline and the bottom of the ship and is a function of the load onboard. Draft limits in ports can thus prevent ships to enter these ports fully loaded and may impose a constraint on the sequence of visits made by a ship. This paper introduces the Traveling Salesman Problem with Draft Limits (TSPDL), which is to determine an optimal sequence of port visits under draft limit constraints. We present two mathematical formulations for the TSPDL, and suggest valid inequalities and strengthened bounds. We also introduce a set of instances based on TSPLIB. A branch-and-cut algorithm is applied on both formulations for all these instances. Computational results show that introducing draft limits make the problem much harder to solve. They also indicate that the proposed valid inequalities and strengthened bounds significantly reduce both the number of branch and-bound nodes and the solution times.
机译:在海上运输中,路线决定有时会受到港口吃水限制的影响。船的吃水深度是吃水线与船底之间的距离,并且是船上负载的函数。因此,港口吃水限制会阻止船舶满载进入这些港口,并且可能会限制船舶的造船顺序。本文介绍了具有限额限制的旅行商问题(TSPDL),该问题是在限额限制条件下确定港口访问的最佳顺序。我们为TSPDL提供了两种数学公式,并提出了有效的不等式和加强的边界。我们还介绍了一组基于TSPLIB的实例。对于所有这些实例,两种公式都应用了分支剪切算法。计算结果表明,引入草稿限制使该问题难以解决。他们还表明,所提出的有效不等式和加强的边界显着减少了分支和绑定节点的数量以及求解时间。

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