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Simultaneous Optimization of Speed and Buffer Times with an Application to Liner Shipping

机译:速度和缓冲时间的同时优化及其在班轮运输中的应用

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摘要

Transport companies often have a published timetable. To maintain timetable reliability despite delays, companies include buffer times during timetable development and adjust the traveling speed during timetable execution. We develop an approach that integrates timetable development and execution. We model execution of the timetable as a stochastic dynamic program (SDP). An SDP is a natural framework to model random events causing (additional) delay, propagation of delays, and real-time optimal speed adjustments. However, SDPs alone cannot incorporate the buffer allocation during timetable development, as buffer allocation requires choosing the same action in different states of the SDP. Motivated by the practical need for timetables that operate well during timetable execution, our model seeks the buffer allocation that yields the SDP that has minimal long-run average costs. We derive several analytical insights into the model. We prove that costs are joint convex in the buffer times, and we develop theory to compute subgradients. Our fast and exact algorithm for buffer time allocation is based on these results. Our case study considers container vessels sailing a round tour consisting of 14 ports based on Maersk data. The algorithm finds the optimal timetable in roughly 70 seconds for realistic problem instances. The optimal timetable yields cost reductions of about four to 10 million U.S. dollars per route per year in comparison with the current timetable. Finally, we show the robustness of our solution approach for different parameter settings using a sensitivity analysis.
机译:运输公司通常都有公开的时间表。为了在延误的情况下保持时间表的可靠性,公司在时间表制定过程中增加了缓冲时间,并在时间表执行过程中调整了行驶速度。我们开发了一种集成时间表开发和执行的方法。我们将时间表的执行建模为随机动态程序(SDP)。 SDP是一个自然框架,用于对导致(附加)延迟,延迟传播和实时最佳速度调整的随机事件进行建模。但是,仅SDP无法在时间表开发过程中合并缓冲区分配,因为缓冲区分配需要在SDP的不同状态下选择相同的动作。出于对在时间表执行期间运行良好的时间表的实际需求的激励,我们的模型寻求的缓冲区分配产生的SDP具有最低的长期平均成本。我们对模型得出了一些分析见解。我们证明了成本在缓冲时间内是联合凸的,并且我们开发了计算次梯度的理论。我们基于这些结果的快速准确的缓冲时间分配算法。我们的案例研究考虑了根据马士基(Maersk)数据,由14个港口组成的环游集装箱船。该算法可在大约70秒内找到实际问题实例的最佳时间表。与目前的时间表相比,最佳时间表使每年每条路线的成本降低了约四到一千万美元。最后,我们使用灵敏度分析显示了针对不同参数设置的解决方案的鲁棒性。

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