Fosgerau, Mogens (2015): Congestion in the bathtub.
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Abstract
This paper presents a model of urban traffic congestion that allows for hypercongestion. Hypercongestion has fundamental importance for the costs of congestion and the effect of policies such as road pricing, transit provision and traffic management, treated in the paper. In the simplest version of the model, the unregulated Nash equilibrium is also the social optimum among a wide range of potential outcomes and any reasonable road pricing scheme will be welfare decreasing. Large welfare gains can be achieved through road pricing when there is hypercongestion and travelers are heterogeneous.
Item Type: | MPRA Paper |
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Original Title: | Congestion in the bathtub |
Language: | English |
Keywords: | dynamic; congestion; urban; traffic; bottleneck; bathtub |
Subjects: | D - Microeconomics > D0 - General H - Public Economics > H0 - General R - Urban, Rural, Regional, Real Estate, and Transportation Economics > R4 - Transportation Economics |
Item ID: | 66200 |
Depositing User: | Prof. Mogens Fosgerau |
Date Deposited: | 20 Aug 2015 05:00 |
Last Modified: | 18 Oct 2019 16:45 |
References: | Anderson, M. L. (2014) Subways, Strikes, and Slowdowns: The Impacts of Public Transit on Traffic Congestion. American Economic Review 104(9), 2763–2796. Arnott, R. A. (1998) Congestion Tolling and Urban Spatial Structure. Journal of regional science 38(3), 495–504. Arnott, R. A. (2013) A bathtub model of downtown traffic congestion. Journal of Urban Economics 76, 110–121. Arnott, R. A., de Palma, A. and Lindsey, R. (1993) A structural model of peak-period congestion: A traffic bottleneck with elastic demand. American Economic Review 83(1), 161–179. Cassidy, M. J. and Rudjanakanoknad, J. (2005) Increasing the capacity of an isolated merge by metering its on-ramp. Transportation Research Part B: Methodological 39(10), 896–913. Daganzo, C. F. (2007) Urban gridlock: Macroscopic modeling and mitigation approaches. Transportation Research Part B: Methodological 41(1), 49–62. Daganzo, C. F., Gayah, V. V. and Gonzales, E. J. (2011) Macroscopic relations of urban traffic variables: Bifurcations, multivaluedness and instability. Transportation Research Part B: Methodological 45(1), 278–288. de Gier, J., Garoni, T. M. and Rojas, O. (2011) Traffic flow on realistic road networks with adaptive traffic lights. Journal of Statistical Mechanics: Theory and Experiment 2011(04), P04008. de Palma, A. and Fosgerau, M. (2011) Dynamic Traffic Modeling in A. de Palma, R. Lindsey, E. Quinet and R. Vickerman (eds), A Handbook of Transport Economics. Edward Elgar. Duranton, G. and Puga, D. (2004) Micro-foundations of urban agglomeration economies, in J. Henderson and J.-F. Thisse (eds), Handbook of Regional and Urban Economics Vol. Volume 4 of Cities and Geography, Elsevier pp. 2063– 2117. Fosgerau, M. and de Palma, A. (2012) Congestion in a city with a central bottleneck. Journal of Urban Economics 71(3), 269–277. Fosgerau, M. and Small, K. A. (2013) Hypercongestion in downtown metropolis. Journal of Urban Economics 76, 122–134. Geroliminis, N. and Daganzo, C. F. (2008) Existence of urban-scale macroscopic fundamental diagrams: Some experimental findings. Transportation Research Part B: Methodological 42(9), 759–770. Gershenson, C. (2005) Self-Organizing Traffic Lights. Complex Systems 16. Gershenson and Rosenblueth, D. A. (2012) Self-organizing traffic lights at multiple-street intersections. Complexity 17. 32 Gonzales, E. J. and Daganzo, C. F. (2012) Morning commute with competing modes and distributed demand: User equilibrium, system optimum, and pricing. Transportation Research Part B: Methodological 46(10), 1519–1534. Greenshields, B. D. (1935) A Study of Traffic Capacity. Proceedings Highway Research Record 14, 448–477. Ji, Y. and Geroliminis, N. (2012) On the spatial partitioning of urban transportation networks. Transportation Research Part B: Methodological 46(10), 1639– 1656. Kuang, Y. (1993) Delay Differential Equations: With Applications in Population Dynamics. Academic Press. Moretti, E. (2011) Chapter 14 - Local Labor Markets in David Card and Orley Ashenfelter (ed.), Handbook of Labor Economics Vol. Volume 4, Part B. Elsevier pp. 1237–1313. Rosenthal, S. S. and Strange, W. C. (2004) Evidence on the nature and sources of agglomeration economies, in J. V. Henderson and J.-F. Thisse (eds), Cities and Geography Vol. 4. Elsevier pp. 2119–2171. Schrank, D., Eisele, B. and Lomax, T. (2012) TTI’s 2012 Urban Mobility Report Technical report. Texas Transportation Institute, Texas A&M University College Station. Taylor, M. E. (2011) Introduction to Differential Equations. American Mathematical Society. Verhoef, E. T. (2003) Inside the queue:: hypercongestion and road pricing in a continuous time-continuous place model of traffic congestion. Journal of Urban Economics 54(3), 531–565. Vickrey, W. S. (1969) Congestion theory and transport investment. American Economic Review 59(2), 251–260. Vickrey, W. S. (1991) Congestion in Midtown Manhattan in Relation to Marginal Cost Pricing. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/66200 |
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