A modelling platform for optimizing time-dependent transit fares in large-scale multimodal networks

Abstract With the continuous growth of urban areas around the world, overcrowding in large transit networks has become a persistent problem, with far-reaching impacts similar to those caused by congestion in large road networks. Moreover, instead of serving as a relief for large transportation systems, congested transit networks have increased delay-related traffic and transit costs. In light of these problems, cities seek cost-effective and relatively fast-to-implement strategies to mitigate transit system congestion, one of which is time-based fare structures. By implementing time-based fares, the transit demand may shift out of the congested peak periods, easing transit travel conditions. Although time-based fares are already in use in some transportation systems, their implementation is usually based on simplified what-if analyses. Such analyses of fare structures in previous studies have lacked a comprehensive evaluation of people's responses to these fares and is usually applied to simple or sometimes hypothetical transportation networks. Therefore, this paper presents a platform for analyzing and optimizing time-based transit fares in large networks, taking into consideration the effects of these fares on people's choices of mode, departure time, and route in addition to the interactions between transit vehicles and general traffic. As a case study, the largest metropolitan area in Canada, the Greater Toronto Area, is tested. The results show that the optimal time-based fares help spread the transit demand to the shoulders of the peak. However, the savings in weighted average multimodal door-to-door travel time over the whole network are slightly small compared to the large increase in peak-hour fares.

[1]  Baher Abdulhai,et al.  Harnessing the Power of HPC in Simulation and Optimization of Large Transportation Networks: Spatio-Temporal Traffic Management in the Greater Toronto Area , 2018, IEEE Intelligent Transportation Systems Magazine.

[2]  Baher Abdulhai,et al.  A bi-level distributed approach for optimizing time-dependent congestion pricing in large networks: A simulation-based case study in the Greater Toronto Area , 2017 .

[3]  S. Jara-Díaz,et al.  Towards a general microeconomic model for the operation of public transport , 2003 .

[4]  Avishai Ceder,et al.  Integrated Optimization of Bus Line Fare and Operational Strategies Using Elastic Demand , 2017 .

[5]  Baher Abdulhai,et al.  Comparative Analysis of Evolutionary, Local Search, and Hybrid Approaches to O/D Traffic Estimation , 2011 .

[6]  H. Mohring Optimization and Scale Economies in Urban Bus Transportation , 1972 .

[7]  Qing Wang,et al.  Integrated optimization method of operational subsidy with fare for urban rail transit , 2019, Comput. Ind. Eng..

[8]  Joana Cavadas,et al.  An optimization model for integrated transit-parking policy planning , 2018, Transportation.

[9]  Zhiyuan Liu,et al.  An Optimization Decision Model of Urban Public Transit Fare Structures , 2016 .

[10]  John Preston,et al.  The Relationship Between Fare and Travel Distance , 2007 .

[11]  John L. Renne,et al.  Smart growth and transit - oriented development at the state level: Lessons from California, New Jersey, and Western Australia , 2008 .

[12]  Alejandro Tirachini,et al.  Bus congestion, optimal infrastructure investment and the choice of a fare collection system in dedicated bus corridors , 2011 .

[13]  P. Schonfeld,et al.  Multiple period optimization of bus transit systems , 1991 .

[14]  Steven I-Jy Chien,et al.  Joint Optimization of Temporal Headway and Differential Fare for Transit Systems Considering Heterogeneous Demand Elasticity , 2013 .

[15]  Hai Yang,et al.  Managing rail transit peak-hour congestion with a fare-reward scheme , 2018 .

[16]  Sanjay Ghemawat,et al.  MapReduce: Simplified Data Processing on Large Clusters , 2004, OSDI.

[17]  Ziyou Gao,et al.  A Bi-Objective Timetable Optimization Model for Urban Rail Transit Based on the Time-Dependent Passenger Volume , 2019, IEEE Transactions on Intelligent Transportation Systems.

[18]  Baher Abdulhai,et al.  Integrated Simulation-Based Dynamic Traffic and Transit Assignment Model for Large-Scale Network , 2020 .

[19]  Agachai Sumalee,et al.  Simultaneous optimization of fuel surcharges and transit service runs in a multimodal transport network: a time-dependent activity-based approach , 2016 .

[20]  Juan Carlos Muñoz,et al.  Aggregate estimation of the price elasticity of demand for public transport in integrated fare systems: The case of Transantiago , 2013 .

[21]  Baher Abdulhai,et al.  Mode shift impacts of optimal time-dependent congestion pricing in large networks: A simulation-based case study in the greater toronto area , 2020 .

[22]  José R. Correa,et al.  Common-Lines and Passenger Assignment in Congested Transit Networks , 2001, Transp. Sci..

[23]  Amer Shalaby,et al.  Large-scale application of MILATRAS: case study of the Toronto transit network , 2009 .

[24]  Patricia Galilea,et al.  Cost and fare estimation for the bus transit system of Santiago , 2018 .

[25]  Amer Shalaby,et al.  G-EMME/2: Automatic Calibration Tool of the EMME/2 Transit Assignment Using Genetic Algorithms , 2007 .

[26]  Pan Liu,et al.  Optimal transit fare and service frequency of a nonlinear origin-destination based fare structure , 2016 .

[27]  M. Filippini,et al.  Estimating welfare changes from efficient pricing in public bus transit in India , 2011 .

[28]  Lingyun Meng,et al.  Optimizing a desirable fare structure for a bus-subway corridor , 2017, PloS one.

[29]  André de Palma,et al.  Discomfort in Mass Transit and its Implication for Scheduling and Pricing , 2013 .

[30]  Alejandro Tirachini,et al.  Agent-based optimisation of public transport supply and pricing: impacts of activity scheduling decisions and simulation randomness , 2015 .