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A Matheuristic for the Liner Shipping Network Design Problem with Transit Time Restrictions

机译:具有运输时间限制的班轮运输网络设计问题的数学方法

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We present a mathematical model for the liner shipping network design problem with transit time restrictions on the cargo flow. We extend an existing matheuristic for the liner shipping network design problem to consider transit time restrictions. The matheuristic is an improvement heuristic, where an integer program is solved iteratively as a move operator in a large-scale neighborhood search. To assess the effects of insertions/removals of port calls, flow and revenue changes are estimated for relevant commodities along with an estimation of the change in the vessel cost. Computational results on the benchmark suite LINER-LIB are reported, showing profitable networks for most instances. We provide insights on causes for rejecting demand and the average speed per vessel class in the solutions obtained.
机译:我们针对班轮运输网络设计问题提出了一个数学模型,该模型具有对货物流的运输时间限制。我们扩展了班轮运输网络设计问题的现有数学,以考虑运输时间限制。数学是一种改进的启发式方法,其中整数程序在大规模邻域搜索中作为移动算子迭代求解。为了评估插入/拆除港口电话的影响,对相关商品的流量和收入变化进行了估算,并对船舶成本的变化进行了估算。报告了基准套件LINER-LIB的计算结果,显示了大多数情况下有利可图的网络。我们提供有关拒绝需求的原因以及所获得解决方案中每船级平均速度的见解。

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