Coordinated scheduling model for intermodal transit hubs based on GI/M K /1 queuing system
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  • 作者:Hong-fei Jia ; Xiong-jiu Cao ; Li-li Yang
  • 关键词:traffic engineering ; coordinated scheduling ; queuing theory ; intermodal transit hub ; headway
  • 刊名:Journal of Central South University of Technology
  • 出版年:2015
  • 出版时间:August 2015
  • 年:2015
  • 卷:22
  • 期:8
  • 页码:3247-3256
  • 全文大小:1,342 KB
  • 参考文献:[1]BOOKBINDER J H, DESILETS A. Transfer optimization in a transit network [J]. Transportation Science, 1992, 26(2): 106-18.View Article
    [2]EBERLEIN X J, WILSON N H M, BERNSTEIN D. The holding problem with real-time information available [J]. Transportation Science, 2001, 35(1): 1-8.View Article
    [3]CEDER A, GOLANY B, TAL O. Creating bus timetables with maximal synchronization [J]. Transportation Research Part A: Policy and Practice, 2001, 35(10): 913-28.
    [4]NGAMCHAI S, LOVELL D J. Optimal time transfer in bus transit route network design using a genetic algorithm [J]. Journal of Transportation Engineering, 2003, 129(5): 510-21.View Article
    [5]HICKMAN M D. An analytic stochastic model for the transit vehicle holding problem [J]. Transportation Science, 2001, 35(3): 215-37.View Article
    [6]CHUNG E H, SHALABY A. Development of control strategy for intermodal connection protection of timed-transfer transit routes [J]. Transportation Research Record: Journal of the Transportation Research Board, 2007, 2006(1): 3-0.View Article
    [7]HADAS Y, CEDER A. Optimal coordination of public-transit vehicles using operational tactics examined by simulation [J]. Transportation Research Part C: Emerging Technologies, 2010, 18(6): 879-95.View Article
    [8]WANG Meng. Analysis of passenger-flow organization model of comprehensive passenger hubs [D]. Beijing: Beijing Jiaotong University, 2011. (in Chinese)
    [9]LEE K K T, SCHONFELD P. Optimal slack time for timed transfers at a transit terminal [J]. Journal of Advanced Transportation, 1991, 25(3): 281-08.View Article
    [10]SIVAKUMARAN K, LI Yu-wei, CASSIDY M J, MADANAT A. Cost-saving properties of schedule coordination in a simple trunk-and-feeder transit system [J]. Transportation Research Part A: Policy and Practice, 2012, 46(1): 131-39.
    [11]CHOWHURY M S, CHIEN S I J. Joint optimization of bus size, headway, and slack time for efficient timed transfer [J]. Transportation Research Record: Journal of the Transportation Research Board, 2011, 2218(1): 48-8.View Article
    [12]DESSOUKY M, HALL R, NOWROOZI A, MOURIKAS K. Bus dispatching at timed transfer transit stations using bus tracking technology [J]. Transportation Research Part C: Emerging Technologies, 1999, 7(4): 187-08.View Article
    [13]DESSOUKY M, HALL R, ZHANG Lei, SINGH A. Real-time control of buses for schedule coordination at a terminal [J]. Transportation Research Part A: Policy and Practice, 2003, 37(2): 145-64.
    [14]CHUNG E H. Transfer coordination model and real-time strategy for inter-modal transit services [D]. Toronto: University of Toronto, 2009.
    [15]CLUETT C, JENQ J H, SAITO B M. Utah transit authority’s connection protection system: Perceptions of riders and operators [J]. Journal of Public Transportation, 2005, 8(3): 73.View Article
    [16]MEDHI J. Stochastic models in queueing theory [M]. Salt Lake City: Academic Press, 2002.
    [17]COHEN J W. The single server queue [M]. Amsterdam: Elsevier, 2012.
  • 作者单位:Hong-fei Jia (1)
    Xiong-jiu Cao (1)
    Li-li Yang (1)

    1. College of Traffic, Jilin University, Changchun, 130022, China
  • 刊物类别:Engineering
  • 刊物主题:Engineering, general
    Metallic Materials
    Chinese Library of Science
  • 出版者:Central South University, co-published with Springer
  • ISSN:2227-5223
文摘
Coordinated scheduling of multimode plays a pivotal role in the rapid gathering and dissipating of passengers in transport hubs. Based on the survey data, the whole-day reaching time distribution at transfer points of passengers from the dominant mode to the connecting mode was achieved. A GI/M K /1 bulk service queuing system was constituted by putting the passengers-reaching time distribution as the input and the connecting mode as the service institution. Through queuing theory, the relationship between average queuing length under steady-state and headway of the connecting mode was achieved. By putting the minimum total cost of system as optimization objective, the headway as decision variable, a coordinated scheduling model of multimode in intermodal transit hubs was established. At last, a dynamic scheduling strategy was generated to cope with the unexpected changes of the dominant mode. The instance analysis indicates that this model can significantly reduce passengers-queuing time by approximately 17% with no apparently increase in departure frequency, which provides a useful solution for the coordinated scheduling of different transport modes in hubs.

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