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A column generation-based heuristic for aircraft recovery problem with airport capacity constraints and maintenance flexibility

机译:基于列生成的启发式方法用于飞机恢复问题,具有机场容量限制和维护灵活性

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We consider the aircraft recovery problem (ARP) with airport capacity constraints and maintenance flexibility. The problem is to re-schedule flights and re-assign aircraft in real time with minimized recovery cost for airlines after disruptions occur. In most published studies, airport capacity and flexible maintenance are not considered simultaneously via an optimization approach. To bridge this gap, we propose a column generation heuristic to solve the problem. The framework consists of a master problem for selecting routes for aircraft and subproblems for generating routes. Airport capacity is explicitly considered in the master problem and swappable planned maintenances can be incorporated in the subproblem. Instead of discrete delay models which are widely adopted in much of the existing literature, in this work flight delays are continuous and optimized accurately in the subproblems. The continuous-delay model can improve the accuracy of the optimized recovery cost by up to 37.74%. The computational study based on real-world problems shows that the master problem gives very tight linear relaxation with small, often zero, optimality gaps. Large-scale problems can be solved within 6 min and the run time can be further shortened by parallelizing subproblems on more powerful hardware. In addition, from a managerial point of view, computational experiments reveal that swapping planned maintenances may bring a considerable reduction in recovery cost by about 20% and 60%, depending on specific problem instances. Furthermore, the decreasing marginal value of airport slot quota is found by computational experiments. (C) 2018 Elsevier Ltd. All rights reserved.
机译:我们考虑具有机场容量限制和维护灵活性的飞机恢复问题(ARP)。问题是实时重新安排航班并重新分配飞机,使发生故障后航空公司的恢复成本降至最低。在大多数已发表的研究中,没有通过优化方法同时考虑机场容量和灵活维护。为了弥合这一差距,我们提出了一种列生成启发式方法来解决该问题。该框架由一个主要问题组成,即选择飞机的航线和产生航线的子问题。在主要问题中明确考虑了机场容量,可互换的计划维护可以纳入子问题中。代替在许多现有文献中广泛采用的离散延迟模型,在这项工作中,飞行延迟是连续的,并且在子问题中得到了精确的优化。连续延迟模型可以将优化的回收成本的准确性提高多达37.74%。基于实际问题的计算研究表明,主问题给出了非常紧密的线性松弛,且最优间隙很小,通常为零。大型问题可以在6分钟内解决,并且可以通过并行处理功能更强大的硬件上的子问题来进一步缩短运行时间。另外,从管理的角度来看,计算实验表明,根据特定的问题实例,交换计划的维护可以使恢复成本显着降低约20%和60%。此外,通过计算实验发现了机场航班配额减少的边际价值。 (C)2018 Elsevier Ltd.保留所有权利。

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