The multi-class schedule-based transit assignment model under network uncertainties

Public Transport

Volumn 2, Issue 1, 2010, Pages 69-86

  Zhang, Yuqing ^a   Lam, William H K ^a   Sumalee, Agachai ^a   Lo, Hong K ^b   Tong, C O ^c  

^a HONG KONG POLYTECHNIC UNIVERSITY   (Hong Kong)

^b HONG KONG UNIVERSITY OF SCIENCE AND TECHNOLOGY   (Hong Kong)

^c UNIVERSITY OF HONG KONG   (Hong Kong)

Author keywords

Capacity constraint; Demand uncertainty; Multi class; Reliability based stochastic user equilibrium; Schedule based transit assignment; Supply uncertainty

Indexed keywords

COSTS; RELIABILITY; RISK MANAGEMENT; STOCHASTIC SYSTEMS; TRAFFIC CONGESTION; TRAVEL TIME; VEHICLES;

CAPACITY CONSTRAINTS; DEMAND UNCERTAINTY; MULTI-CLASS; STOCHASTIC USER EQUILIBRIUM; SUPPLY UNCERTAINTY; TRANSIT ASSIGNMENT;

STOCHASTIC MODELS;

EID: 79953199729     PISSN: 1866749X     EISSN: 16137159     Source Type: Journal    
DOI: 10.1007/s12469-010-0027-4     Document Type: Article

References (27)

1. Adamski A (1992) Probabilistic models of passengers service processes at bus stops. Transp Res 26B: 253-259.
2. Bell MGH, Schmöcker JD, Iida Y, Lam WHK (2002) Transit network reliability: an application of absorbing Markov chains. In: Taylor MAP (ed) Proceedings of the 15th international symposium on transportation and traffic theory. Elsevier Science, Amsterdam, pp 43-62.
3. Chen A, Ji Z, Recker W (2002) Travel time reliability with risk-sensitive travelers. J Transp Res Board 1873: 27-33.
4. Cominetti R, Correa J (2001) Common lines and passenger assignment in congested transit networks. Transp Sci 35: 250-267.
5. De Cea J, Fernandez E (1993) Transit assignment for congested public transport system: an equilibrium model. Transp Sci 27: 133-147.
6. Gasinski L, Papageorgiou NS (2005) Nonlinear analysis. Chapman & Hall/CRC, London.
7. Hamdouch Y, Lawphongpanich S (2008) Schedule-based transit assignment model with travel strategies and capacity constraints. Transp Res 42B: 663-684.
8. Hickman MD (2001) An analytic stochastic model for the transit vehicle holding problem. Transp Sci 35: 215-237.
9. Kurauchi F, Bell MGH, Schmöcker JD (2003) Capacity constrained transit assignment with common lines. J Math Model Algorithms 2: 309-327.
10. Lam WHK, Cheung CY, Poon YF (1998) A study of train dwelling time at the Hong Kong mass transit railway system. J Adv Transp 32: 285-296.
11. Lam WHK, Shao H, Sumalee A (2008) Modeling impacts of adverse weather conditions on a road network with uncertainties in demand and supply. Transp Res 42B: 890-910.
12. Larrain H, Muñoz JC (2008) Corridor assignment assuming congestion due to passenger boarding and alighting. Netw Spat Econ 8: 241-256.
13. Lo H, Luo XW, Siu BWY (2006) Degradable transport network: travel time budget of travelers with heterogeneous risk aversion. Transp Res 40B: 792-806.
14. Noland RB, Polak JW (2002) Travel time variability: a review of theoretical and empirical issues. Transp Rev 22: 39-54.
15. Nuzzolo A, Russo F, Crisalli U (2001) A doubly dynamic schedule-based assignment model for transit networks. Transp Sci 35: 268-285.
16. Nuzzolo A, Russo F, Crisalli U (2003) Transit network modeling: the schedule-based dynamic approach. Franco Angeli srl, Milana, Italy.
17. Poon MH, Wong SC, Tong CO (2004) A dynamic schedule-based model for congested transit networks. Transp Res 38B: 343-368.
18. Powell WB, Sheffi Y (1983) A probabilistic model of bus route performance. Transp Sci 17: 376-404.
19. Schmocher JD, Bell MGH, Kurauchi F (2008) A quasi-dynamic capacity constrained frequency-based transit assignment model. Transp Res 42B: 924-945.
20. Sheffi Y (1985) Urban transport networks: equilibrium analysis with mathematical programming methods. Prentice-Hall Inc, Englewood Cliffs.
21. Spiess H, Florian M (1989) Optimal strategies: a new assignment model for transit networks. Transp Res 23B: 83-102.
22. Szeto WY, Solayappan M Wong KI (2009) Reliability-based stochastic transit assignment with capacity constraints. CD-ROM of 11th international conference on advanced systems for public transport, Hong Kong SAR.
23. Teklu F, Watling D, Connors R (2007) A Markov process model for capacity constrained transit assignment. In: Transportation and traffic theory, pp 483-506.
24. Wilson N, Nuzzolo A (2004) Schedule-based dynamic transit modeling-theory and application. Kluwer Academic, Dordrecht.
25. Wirasinghe SC (2003) Initial planning for urban transit systems. In: Advanced modeling for transit operations and services planning. Elsevier, Amsterdam.
26. Yang L, Lam WHK (2006) Probit-based reliability-based transit assignment model. Transp Res Rec 1977: 154-163.
27. Zhang YQ, Lam WHK, Sumalee A (2009) Dynamic transit assignment model for congested transit networks with uncertainties. CD-ROM of 88th transportation research board meeting, Washington, DC.