Please use this identifier to cite or link to this item: http://dx.doi.org/10.25673/92608
Title: Autonomous traffic at intersections : an optimization-based analysis of possible time, energy, and CO 2 savings
Author(s): Le, Do Duc
Merkert, Maximilian
Sorgatz, Stephan
Hahn, Mirko
Sager, SebastianLook up in the Integrated Authority File of the German National Library
Issue Date: 2022
Type: Article
Language: English
URN: urn:nbn:de:gbv:ma9:1-1981185920-945603
Subjects: Autonomous driving
Cooperative systems
Energy-efficient mobility
Microscopic traffic modeling
Mixed-integer programming
Abstract: In the field of autonomous driving, traffic-light-controlled intersections are of special interest. We analyze how much an optimized coordination of vehicles and infrastructure can contribute to efficient transit through these bottlenecks, depending on traffic density and certain regulations of traffic lights. To this end, we develop a mixed-integer linear programming model to describe the interaction between traffic lights and discretized traffic flow. It is based on a microscopic traffic model with centrally controlled autonomous vehicles. We aim to determine a globally optimal traffic flow for given scenarios on a simple, but extensible, urban road network. The resulting models are very challenging to solve, in particular when involving additional realistic traffic-light regulations such as minimum red and green times. While solving times exceed real-time requirements, our model allows an estimation of the maximum performance gains due to improved communication and serves as a benchmark for heuristic and decentralized approaches.
URI: https://opendata.uni-halle.de//handle/1981185920/94560
http://dx.doi.org/10.25673/92608
Open Access: Open access publication
License: (CC BY 4.0) Creative Commons Attribution 4.0(CC BY 4.0) Creative Commons Attribution 4.0
Sponsor/Funder: Projekt DEAL 2021
Journal Title: Networks
Publisher: Wiley
Publisher Place: New York, NY
Volume: 79
Issue: 3
Original Publication: 10.1002/net.22078
Page Start: 338
Page End: 363
Appears in Collections:Fakultät für Mathematik (OA)

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