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A MIP-based timetable rescheduling formulation and algorithm minimizing further inconvenience to passengers

机译:基于MIP的时间表重新安排表和算法,最大程度地减少了对乘客的不便

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This paper presents a timetable rescheduling algorithm based on Mixed Integer Programming (M1P) formulation when train traffic is disrupted. We minimize further inconvenience to passengers instead of consecutive delays caused by the disruption, since loss of time and satisfaction of the passengers are considered implicitly and insufficiently in the latter optimization. We presume that inconvenience of traveling by train consists of the traveling time on board, the waiting time at platforms and the number of transfers. Hence, the objective function is calculated on the positive difference between the inconvenience which each passenger suffers on his/her route in a rescheduled timetable and that in a planned timetable. The inconvenience-minimized rescheduling is often achieved at the cost of further train delays. Some trains dwell longer at a station to wait for extra passengers to come or to keep a connection, for instance. In the MIP model, train operation, each passenger's behavior and the amount inconvenience are simultaneously expressed by a system of integer linear inequalities. As countermeasures against the disruption, changes of train types and rolling stock operation schedules at termini as well as changes of departing order of trains and assignment of a track to trains in stations are performed. We also consider capacities of a line between adjacent stations as well as those of a track in stations. We have conducted numerical experiments using actual data and have obtained better rescheduled timetables in terms of customer satisfaction within practical time in proper solution space.
机译:本文提出了一种在列车交通中断时基于混合整数规划(M1P)公式的时间表重新调度算法。我们将对乘客的进一步不便最小化,而不是将中断造成的连续延误降到最低,因为在后一种优化中隐含地和不充分地考虑了乘客的时间损失和满意度。我们认为乘火车带来的不便包括登机时间,站台等待时间和中转次数。因此,目标函数是根据在重新安排的时间表中每个乘客在其路线上遭受的不便与计划的时间表中的不便之间的正差来计算的。将不便最小化的重新安排通常以进一步的火车延误为代价来实现。例如,一些火车在车站停留的时间更长,以等待更多的乘客来或保持联系。在MIP模型中,列车运行,每位乘客的行为和不便之处由整数线性不等式系统同时表示。作为防止干扰的对策,进行终点站的列车种类,机车运行时间表的变更,列车的出发顺序的变更,以及车站内的列车的轨道的变更。我们还考虑相邻站点之间的线路容量以及站点中的轨道容量。我们使用实际数据进行了数值实验,并且在适当的解决方案空间内的实际时间内,根据客户满意度获得了更好的重新计划时间表。

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