2023
DOI: 10.1016/j.apm.2022.11.029
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Modelling the variation and uncertainty problem of right-turn-on-red queue in a variety of conflicting environments

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Cited by 11 publications
(2 citation statements)
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“…From the Hartman-Gorban linearization theorem, the nonlinear system (29) and the linear system (39) have the same equilibrium point. For the equilibrium point that is not the center, the stability at the equilibrium point is the same for the nonlinear system (29) and the linear system (39). Given any set of traveling wave velocity c and traveling wave parameter q * , the equilibrium points ρ 1 , ρ 2 , ρ 3 of the linear system (29) can be solved.…”
Section: Nonlinear Analysismentioning
confidence: 99%
“…From the Hartman-Gorban linearization theorem, the nonlinear system (29) and the linear system (39) have the same equilibrium point. For the equilibrium point that is not the center, the stability at the equilibrium point is the same for the nonlinear system (29) and the linear system (39). Given any set of traveling wave velocity c and traveling wave parameter q * , the equilibrium points ρ 1 , ρ 2 , ρ 3 of the linear system (29) can be solved.…”
Section: Nonlinear Analysismentioning
confidence: 99%
“…When a CAV obtains the right of way at the conflicting zone, the service time of each CAV is T seconds, that is, the average duration time for a CAV to pass through the conflict zone is T seconds. Under this assumption, the time axis may be divided into a series of time intervals all of length T, which has been widely used in traffic queueing models [29,30]. In the discrete-time framework, we assume that the CAV joins the queue only at the beginning of the next time interval after its arrival.…”
Section: Basic Concepts and Assumptionsmentioning
confidence: 99%