Adaptive Transit Routing in Stochastic Time-Dependent Networks

Published Online:https://doi.org/10.1287/trsc.2015.0613

References

  • Chriqui C, Robillard P (1975) Common bus lines. Transportation Sci. 9(2):115–121.LinkGoogle Scholar
  • de Cea J, Fernández E (1993) Transit assignment for congested public transport systems: An equilibrium model. Transportation Sci. 27(2):133–147.LinkGoogle Scholar
  • Gentile G, Nguyen S, Pallottino S (2005) Route choice on transit networks with online information at stops. Transportation Sci. 39(3):289–297.LinkGoogle Scholar
  • Hall RW (1986) The fastest path through a network with random time-dependent travel times. Transportation Sci. 20(3):182–188.LinkGoogle Scholar
  • Hickman MD (1994) Assessing the impact of real-time information on transit passenger behavior. Unpublished doctoral thesis, Massachusetts Institute of Technology, Cambridge.Google Scholar
  • Hickman MD, Bernstein DH (1997) Transit service and path choice models in stochastic and time-dependent networks. Transportation Sci. 31(2):129–146.LinkGoogle Scholar
  • Hickman MD, Wilson NH (1995) Passenger travel time and path choice implications of real-time transit information. Transportation Res. Part C: Emerging Tech. 3(4):211–226.CrossrefGoogle Scholar
  • Huang H, Gao S (2012) Optimal paths in dynamic networks with dependent random link travel times. Transportation Res. Part B: Methodological 46(5):579–598.CrossrefGoogle Scholar
  • Miller-Hooks ED (2001) Adaptive least-expected time paths in stochastic, time-varying transportation and data networks. Networks 37(1):35–52.CrossrefGoogle Scholar
  • Miller-Hooks ED, Mahmassani HS (1998) Optimal routing of hazardous materials in stochastic, time-varying transportation networks. Transportation Res. Record 1645:143–151.CrossrefGoogle Scholar
  • Miller-Hooks ED, Mahmassani HS (2000) Least expected time paths in stochastic, time-varying transportation networks. Transportation Sci. 34(2):198–215.LinkGoogle Scholar
  • Nguyen S, Pallottino S (1988) Equilibrium traffic assignment for large scale transit networks. Eur. J. Oper. Res. 37(2):176–186.CrossrefGoogle Scholar
  • Nguyen S, Pallottino S (1989) Hyperpaths and shortest hyperpaths combinatorial optimization. Simeone B, ed. Combinatorial Optimization, Lecture Notes Math., Vol. 1403 (Springer-Verlag, Berlin Heidelberg), 258–271.CrossrefGoogle Scholar
  • Nguyen S, Pallottino S, Gendreau M (1998) Implicit enumeration of hyperpaths in a logit model for transit networks. Transportation Sci. 32(1):54–64.LinkGoogle Scholar
  • Nielsen L, Pretolani D, Andersen K (2004) K shortest paths in stochastic time-dependent networks. Technical report WP-L-2004-05, Department of Accounting, Finance and Logistics, Aarhus School of Business, Aarhus, Denmark.Google Scholar
  • Nielsen LR, Andersen KA, Pretolani D (2003) Bicriterion shortest hyperpaths in random time-dependent networks. IMA J. Management Math. 14(3):271–303.CrossrefGoogle Scholar
  • Nielsen LR, Andersen KA, Pretolani D (2014) Ranking paths in stochastic time-dependent networks. Eur. J. Oper. Res. 236(3): 903–914.CrossrefGoogle Scholar
  • Polychronopoulos GH, Tsitsiklis JN (1996) Stochastic shortest path problems with recourse. Networks 27(2):133–143.CrossrefGoogle Scholar
  • Powell WB (2007) Approximate Dynamic Programming: Solving the Curses of Dimensionality (John Wiley & Sons, Hoboken, NJ).CrossrefGoogle Scholar
  • Pretolani D (2000) A directed hypergraph model for random time dependent shortest paths. Eur. J. Oper. Res. 123(2):315–324.CrossrefGoogle Scholar
  • Provan JS (2003) A polynomial-time algorithm to find shortest paths with recourse. Networks 41(2):115–125.CrossrefGoogle Scholar
  • Rambha T (2012) Adaptive routing in schedule based stochastic time-dependent transit networks. Unpublished master’s thesis, University of Texas at Austin, Austin.Google Scholar
  • Spiess H, Florian M (1989) Optimal strategies: A new assignment model for transit networks. Transportation Res. Part B: Methodological 23(2):83–102.CrossrefGoogle Scholar
  • Waller ST, Ziliaskopoulos AK (2002) On the online shortest path problem with limited arc cost dependencies. Networks 40(4): 216–227.CrossrefGoogle Scholar
  • Wu JH, Florian M, Marcotte P (1994) Transit equilibrium assignment: A model and solution algorithms. Transportation Sci. 28(3): 193–203.LinkGoogle Scholar
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