以需求为导向的铁路交通晚点重新调度

G. Cavone, V. Montaruli, T. Boom, M. Dotoli
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引用次数: 2

摘要

由于运输需求的增长和网络的复杂性,铁路部门目前正在经历从全手动向自动轨道交通控制系统的快速演变。其中一个主要问题是在发生意外事件时自动有效地重新安排铁路交通,从而避免系统性能的急剧下降。在文献中,大多数贡献的目标是自动最小化列车延误或优化铁路系统性能(例如,能源消耗)。然而,这种策略并不总是能够确保乘客满意,在许多情况下,乘客会经历重新安排行动的副作用(例如,取消火车运行,取消巧合,改变火车路线等)。在本文中,我们提出了一种以需求为导向的列车重新调度自动技术,以最大限度地减少列车延误和乘客的不适。当意外事件发生时,根据系统及其客流的当前状态和名义时间表设置重新调度问题。因此,只要采取必要的控制措施,尽量减少延误和受严重副作用影响的乘客人数,问题就解决了。本文将重调度问题表述为一个混合整数线性规划问题,其中铁路网的运行规则由线性等式和不等式约束表示,目标是一个最小化的线性函数。可能的控制措施包括重新调度轨道交通和修改线路之间的连接。在一个测试用例上对所提出的技术进行了初步评估,并对结果进行了讨论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Demand-Oriented Rescheduling of Railway Traffic in Case of Delays
The railway sector is currently experiencing a rapid evolution from fully manual towards automatic rail traffic control systems, due to the growth of transport demand and networks complexity. One of the main issues is to automatically and effectively reschedule the railway traffic in case of unexpected events, thus avoiding dramatic drops in the system performance. In the literature, the majority of contributions aims at automatically minimizing the train delays or optimizing the railway system performance (e.g., energy consumption). However, such strategies are not always able to ensure satisfaction of passengers that in many cases experience the side-effects of the rescheduling actions (e.g., cancellation of train runs, cancellation of coincidences, rerouting of trains, etc.). In this paper, we propose a demandoriented train rescheduling automatic technique that minimizes simultaneously the train delays and the discomfort perceived by passengers. When an unexpected event occurs, the rescheduling problem is set, based on the current state and nominal timetable of the system and its passengers flows. Hence, the problem is solved providing the control actions necessary to minimize both the delays and number of passengers subject to severe side-effects. The rescheduling is here formulated as a mixed integer linear programming problem, where the operating rules of the railway network are represented by linear equality and inequality constraints, while the objective is a linear function to be minimized. The possible control actions consist in re-timing the rail traffic and modifying the connections among lines. The proposed technique is preliminarily evaluated on a test case and a discussion is provided on the outcomes.
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