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Stochastic traffic control based on regional state transition probability model

机译:基于区域状态转换概率模型的随机交通控制

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This paper proposes a state transition probability model for an elementary traffic network with four intersections, which is substantially the extension of the state transition probability model for a link based on a queue dynamic model. The state of this model is the combination of states of roads between these four intersections, so as the reward of each state. For the links between elementary traffic networks, some constraints are added to revise the proposed model with the aim of alleviating traffic pressure on them. Based on the proposed model, traffic control problem is formulated as a Markov Decision Process(MDP). A sensitivity-based policy iteration(PI) algorithm is introduced to effectively solve the MDP. The numerical experiments of a subnetwork with 16 intersections show that this stochastic control scheme is capable of reducing the number of vehicles substantially compared with the isolated intersection control and the fixed-time control, especially under the unbalanced scenario.
机译:本文提出了一种具有四个交叉路口的基本业务网络的状态转换概率模型,其基本上基于队列动态模型的链路的状态转换概率模型的扩展。该模型的状态是这四个交叉路口之间的道路状态的组合,以及每个州的奖励。对于基本业务网络之间的链接,添加了一些约束以修改所提出的模型,目的是减轻它们的交通压力。基于所提出的模型,交通控制问题被制定为马尔可夫决策过程(MDP)。引入了基于灵敏度的策略迭代(PI)算法以有效解决MDP。具有16个交叉点的子网的数值实验表明,该随机控制方案能够减少与隔离的交叉点控制和固定时间控制相比的车辆数量,尤其是在不平衡的情况下。

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