A decomposition approach to solve the individual railway crew Re-planning problem

Ying Wang , Xiaoyong He , Thomas Breugem , Dennis Huisman
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Abstract

Crew re-planning is an important and difficult task in railway crew management. In this paper, we establish a path-based model solving the Individual Crew Re-planning Problem (ICRP). The individual indicates that we focus the problem on specific (non-anonymous) crew members, considering their roles (leader and cabin crew) and qualifications. This problem is inspired by the crew planning problem faced in Chinese high-speed railway operations. To generate feasible paths, we construct a multi-layer time-space connection network and develop a heuristic algorithm. To decrease the complexity and scale of the model, we decompose the ICRP into two sub-problems (for leaders and for cabin crew members respectively) which can be solved in sequence. In addition, we develop a Lagrangian relaxation (LR) algorithm to get valid paths quickly for both sub-problems. We combine the LR algorithm with solving the restricted decomposed models to get a good quality solution for the studied ICRP problem. We test our methods on several real-world instances from Chinese high-speed railways. The computational experiments show that our LR algorithm with a decomposition strategy can solve the decomposed models in a relatively short computation time compared to solving the original model directly, while obtaining (near-)optimal solutions for all instances.
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解决铁路机组人员重新规划问题的分解方法
乘务员重新规划是铁路乘务员管理中一项重要而艰巨的任务。在本文中,我们建立了一个基于路径的模型来解决乘务员个人重新规划问题(Individual Crew Re-planning Problem,简称 ICRP)。个体表示我们将问题集中在特定(非匿名)的乘务员身上,同时考虑到他们的角色(领队和乘务员)和资质。这个问题的灵感来源于中国高速铁路运营中面临的乘务员规划问题。为了生成可行路径,我们构建了一个多层时空连接网络,并开发了一种启发式算法。为了降低模型的复杂性和规模,我们将 ICRP 分解为两个子问题(分别针对领导和乘务员),并依次求解。此外,我们还开发了一种拉格朗日松弛(Lagrangian relaxation,LR)算法,以快速获得两个子问题的有效路径。我们将拉格朗日算法与受限分解模型的求解结合起来,从而为所研究的 ICRP 问题找到了高质量的解决方案。我们在中国高速铁路的几个实际案例中测试了我们的方法。计算实验表明,与直接求解原始模型相比,我们采用分解策略的 LR 算法能在相对较短的计算时间内求解分解模型,同时获得所有实例的(接近)最优解。
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来源期刊
CiteScore
7.10
自引率
8.10%
发文量
41
期刊最新文献
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