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Adnan, M.; Fowkes, A.S.
Publisher: Leeds Institute of Transport Studies
Languages: English
Types: Book
Subjects:
Existing macroscopic dynamic loading models (Linear travel time, Divided linear\ud travel time and Point-Queue models), which are based on representation of link\ud properties as a whole and fully comply with the requirements of the dynamic traffic\ud assignment (DTA) procedure, are widely used in many DTA studies. This is because of\ud their lower implementation and computational costs. DTA literature consistently\ud suggesting alternative models but many of them do not comply with the required\ud properties for their use in DTA and if the model fulfils these requirements, the\ud computational and implementation issues in these models are such demanding that their\ud general use is very limited (e.g. Cell Transmission model). This paper presents a novel\ud model (Adnan-Fowkes model), which utilise the similar modelling framework through\ud which Point-Queue model was developed and at the same time addresses the drawbacks\ud exist in the Point-Queue and Liner travel time models which are due to their simple\ud mathematical formulation. The proposed model is developed with a simple mathematical\ud construction and it is as easy to implement as Point-Queue and Linear travel time\ud models. The paper comprehensively discusses the properties which are desirable for the\ud use of any model in DTA and analytically illustrates that the Adnan-Fowkes model is\ud successfully fulfilling all these requirements. Numerical experiments are also conducted\ud for comparison of the behaviour of the Adnan-Fowkes model along with the Point-Queue\ud and Linear travel time models. The results of these experiments provide more useful\ud insight for the Adnan-Fowkes model and support the characteristics of this model which\ud are mentioned analytically in earlier sections of this paper.
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    • Astarita, V. (1996), A Continuous time link model for dynamic network loading based on travel time function. in 13th International Symposium on Theory of Traffic Flow, pp-79- 103.
    • Carey, M (2004)., Link travel time I: Desirable properties, Network and Spatial Economcis, 4, pp:257-268 Friesz, T.L., Bernstein, D., Smith, T. E., Tobin, R. L. and Wie, B. W. (1993), A variational inequality formulation of the dynamic network user equilibrium problem.
    • Oper. Res. 41(1): p. 179-191
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