2021
DOI: 10.3934/dcdss.2020378
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Traffic congestion pricing via network congestion game approach

Abstract: This paper investigates the optimization of traffic congestion systems via network congestion game approach. Firstly, using the semi-tensor product(STP) of matrices, the matrix expression of network congestion game is obtained. Secondly, a necessary and sufficient condition is proposed to guarantee that the traffic systems can be transformed into network congestion game with given performance criterion as its weighted potential function. Then an algorithm is provided to design the traffic congestion price in t… Show more

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Cited by 10 publications
(5 citation statements)
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“…Congestion game theory is particularly suitable for traffic systems. Recently, using STP to formulate traffic congestion games, [72] proposed an optimal utility design technique. Another interesting result is about dynamics and convergence of hyper-networked evolutionary games with time delay in strategies [71].…”
Section: Congestion Gamesmentioning
confidence: 99%
“…Congestion game theory is particularly suitable for traffic systems. Recently, using STP to formulate traffic congestion games, [72] proposed an optimal utility design technique. Another interesting result is about dynamics and convergence of hyper-networked evolutionary games with time delay in strategies [71].…”
Section: Congestion Gamesmentioning
confidence: 99%
“…Papers [6]- [8] model the charging stations as selfish revenue-maximizing agents, whereas [9] describes a game for modeling the regulatory aspects such as taxes and transportation prices as well as the operational matters for mobility service providers. From the perspective of congestion control in urban networks, different tolling mechanisms, congestion taxes, and congestion-aware routing schemes have been proposed in [10]- [13] based on the congestion game vehicle routing. Even though the upper-level goal of our method could be identically chosen, our underlying pricing model lies at the intersection of aggregative games and the inherent leader-follower structure present in the Stackelberg and reverse Stackelberg games [14].…”
Section: Introductionmentioning
confidence: 99%
“…Each potential game possesses at least one pure Nash equilibrium (NE) and will converge to NE under certain strategy updating rule (SUR). Due to these good properties, potential games have been used to tackle various practical problems, including resource allocation 9 , wireless sensor networks 10 and traffic congestion 11 .…”
Section: Introductionmentioning
confidence: 99%