4.7 Article

Random capacity for a single lane with mixed autonomous and human-driven vehicles: Bounds, mean gaps and probability distributions

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.tre.2022.102650

Keywords

Random lane capacity; Autonomous vehicle; Human-driven vehicle; Capacity bound; Mean capacity gap; Probability distribution of lane capacity

Funding

  1. Ministry of Education of Singapore [R-302-000-286-114]

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This study focuses on the random capacity of a single lane in mixed traffic flow with autonomous vehicles (AVs) and human-driven vehicles (HVs). It revisits the bound estimation of random lane capacity and investigates the significant gap between widely-used approximate mean capacity functions and their generalized function. Improper use of these functions in AV-HV traffic assignment and road network planning can lead to biased and misleading decisions. Simulation and distribution fitting techniques are used to explore the probability distribution of random lane capacity, identifying six suitable distributions including Log-Pearson 3, Log-Gamma, and Lognormal distributions.
In this study, we concentrate on the random capacity of a single lane in the context of mixed traffic flow with both autonomous vehicles (AVs) and human-driven vehicles (HVs). We first revisit and enrich the bound estimation of the random lane capacity. We proceed to rigorously investigate the non-negligible gap between two widely-used approximate mean capacity functions and their generalized function. The analysis results show that the improper use of approximate mean capacity functions in AV-HV traffic assignment and road network planning could lead to biased and even misleading decisions. Lastly, we explore the probability distribution of the random lane capacity using simulation and distribution fitting techniques, where both fixed and random headway scenarios with different AV shares are addressed. Six suitable probability distributions for the random lane capacity are identified, and the top three are Log-Pearson 3, Log-Gamma, and Lognormal distributions.

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