Metro train rescheduling by adding backup trains under disrupted scenarios

Jiateng YIN, Yihui WANG, Tao TANG, Jing XUN, Shuai SU

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Front. Eng ›› 2017, Vol. 4 ›› Issue (4) : 418-427. DOI: 10.15302/J-FEM-2017044
RESEARCH ARTICLE
RESEARCH ARTICLE

Metro train rescheduling by adding backup trains under disrupted scenarios

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Abstract

In large cities with heavily congested metro lines, unexpected disturbances often occur, which may cause severe delay of multiple trains, blockage of partial lines, and reduction of passenger service. Metro dispatchers have taken a practical strategy of rescheduling the timetable and adding several backup trains in storage tracks to alleviate waiting passengers from crowding the platforms and recover from such disruptions. In this study, we first develop a mixed integer programming model to determine the optimal train rescheduling plan with considerations of in-service and backup trains. The aim of train rescheduling is to frequently dispatch trains to evacuate delayed passengers after the disruption. Given the nonlinearity of the model, several linearization techniques are adapted to reformulate the model into an equivalent linear model that can be easily handled by the optimization software. Numerical experiments are implemented to verify the effectiveness of the proposed train rescheduling approach.

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Keywords

train rescheduling / backup train / metro line / disruption / timetable

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Jiateng YIN, Yihui WANG, Tao TANG, Jing XUN, Shuai SU. Metro train rescheduling by adding backup trains under disrupted scenarios. Front. Eng, 2017, 4(4): 418‒427 https://doi.org/10.15302/J-FEM-2017044

References

[1]
Altazin E, Dauzere Peres S, Ramond F, Tréfond S (2017). Rescheduling through stop-skipping in dense railway systems. Transportation Research Part C: Emerging Technologies, 79: 73–84
CrossRef Google scholar
[2]
Barrena E, Canca D, Coelho L C, Laporte G (2014). Single-line rail transit timetabling under dynamic passenger demand. Transportation Research Part B: Methodological, 70: 134–150
CrossRef Google scholar
[3]
Beijing Subway (2016). Beijing Subway Webpage.
[4]
Cacchiani V, Huisman D, Kidd M, Kroon L, Toth P, Veelenturf L, Wagenaar J (2014). An overview of recovery models and algorithms for real-time railway rescheduling. Transportation Research Part B: Methodological, 63: 15–37
CrossRef Google scholar
[5]
Cacchiani V, Toth P (2012). Nominal and robust train timetabling problems. European Journal of Operational Research, 219(3): 727–737
CrossRef Google scholar
[6]
Corman F, Quaglietta E (2015). Closing the loop in real-time railway control: Framework design and impacts on operations. Transportation Research Part E: Logistics and Transportation Review, 54: 15–39
[7]
Gao Y, Kroon L, Schmidt M, Yang L (2016). Rescheduling a metro line in an over-crowded situation after disruptions. Transportation Research Part B: Methodological, 93: 425–449
CrossRef Google scholar
[8]
Gao Y, Yang L, Gao Z (2017). Real-time automatic rescheduling strategy for an urban rail line by integrating the information of fault handling. Transportation Research Part C: Emerging Technologies, 81: 246–267
CrossRef Google scholar
[9]
Huang Y, Yang L, Tang T, Cao F, Gao Z (2016). Saving energy and improving service quality: Bicriteria train scheduling in urban rail transit systems. IEEE Transactions on Intelligent Transportation Systems, 17(12): 3364–3379
CrossRef Google scholar
[10]
Li S, Dessouky M M, Yang L, Gao Z (2017). Joint optimal train regulation and passenger flow control strategy for high-frequency metro lines. Transportation Research Part B: Methodological, 99: 113–137
CrossRef Google scholar
[11]
Meng L, Zhou X (2014). Simultaneous train rerouting and rescheduling on an N-track network: A model reformulation with network-based cumulative flow variables. Transportation Research Part B: Methodological, 67: 208–234
CrossRef Google scholar
[12]
Niu H, Zhou X (2013). Optimizing urban rail timetable under time-dependent demand and oversaturated conditions. Transportation Research Part C: Emerging Technologies, 36: 212–230
CrossRef Google scholar
[13]
Vuchic V R (2005). Urban Transit: Operations, Planning and Economics. New Jersey: John Wiley & Sons
[14]
Wang Y, Liao Z, Tang T, Ning B (2017). Train scheduling and circulation planning in urban rail transit lines. Control Engineering Practice, 61: 112–123
CrossRef Google scholar
[15]
Wang Y, Tang T, Ning B, van den Boom T J J, De Schutter B (2015). Passenger-demands-oriented train scheduling for an urban rail transit network. Transportation Research Part C: Emerging Technologies, 60: 1–23
CrossRef Google scholar
[16]
Yamamura A, Koresawa M, Adachi S, Tomii N, (2014). Taking effective delay reduction measures and using delay elements as indices for Tokyo’s metropolitan railways. Computers in Railways XIV: Railway Engineering Design and Optimization, 135(3): 3–15
CrossRef Google scholar
[17]
Yang L, Zhou X, Gao Z (2014). Credibility-based rescheduling model in a double-track railway network: A fuzzy reliable optimization approach. Omega, 48: 75–93
CrossRef Google scholar
[18]
Yin J, Chen D, Li L (2014). Intelligent train operation algorithms based on expert knowledge and reinforcement learning. IEEE Transactions on Intelligent Transportation Systems, 14(6): 1251–1261
[19]
Yin J, Chen D, Li Y (2016c). Smart train operation algorithms based on expert knowledge and ensemble CART for the electric locomotive. Knowledge-Based Systems, 92: 78–91
CrossRef Google scholar
[20]
Yin J, Chen D, Yang L, Tang T, Ran B (2016b). Efficient real-time train operation algorithms with uncertain passenger demands. IEEE Transactions on Intelligent Transportation Systems, 17(9): 2610–2622
CrossRef Google scholar
[21]
Yin J, Tang T, Yang L, Gao Z, Ran B (2016a). Energy-efficient metro train rescheduling with uncertain time-variant passenger demands: an approximated dynamic programming approach. Transportation Research Part B: Methodological, 91: 178–210
CrossRef Google scholar
[22]
Yin J, Yang L, Tang T, Gao Z, Ran B (2017). Dynamic passenger demand oriented metro trian scheduling with energy-efficiency and waiting time minimization: Mixed-integer programming approaches. Transportation Research Part B: Methodological, 97: 182–213
CrossRef Google scholar
[23]
Zhou X, Zhong M (2007). Single-track train timetabling with guaranteed optimility: Branch-and-bound algorithm with enhanced lower bounds. Transportation Research Part B: Methodological, 41(3): 320–341
CrossRef Google scholar

Acknowledgements

This research was supported by the National Natural Science Foundation of China (Nos. 61503020, 61403020, U1434209), the Beijing Laboratory of Urban Rail Transit, the Beijing Key Laboratory of Urban Rail Transit Automation and Control, and the Major Program of Beijing Municipal Science & Technology Commission under Grant Z161100001016006.
Conflicts of interest The authors declare that there is no conflicts of interest or financial disclosures.

RIGHTS & PERMISSIONS

2017 The Author(s) 2017. Published by Higher Education Press. This is an open access article under the CC BY license (http://creativecommons.org/licenses/by/4.0)
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