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城市路网多路口路径动态实时选择方法 被引量:9

Dynamic Real-Time Algorithm for Multi-Intersection Route Selection in Urban Traffic Networks
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摘要 为了缓解城市交通拥堵问题,如何充分利用现有的道路资源进行有效的路线导航,一直是学者们关心的热点问题.现有的研究方法包括:优化交通灯信号周期以增大交通流量;对个别车辆的行驶路线进行优化;利用历史交通数据或者通过路网中心和车辆之间的主从式博弈进行路径导航等.然而,这些研究并没有考虑到微观行驶车辆的个性化交通需求以及多车辆彼此之间的路线选择冲突,对于城市路网中交通状况的动态不确定性也没有充分考虑.基于以上问题,提出了城市交通路网动态实时多路口路径选择模型DR2SM(dynamic and real-time route selection model in urban traffic networks),结合车辆对前方可选路线的偏好以及可选路线的实时交通状况,并利用自适应学习算法SALA(self-adaptive learning algorithm)进行博弈,以使得各行驶车辆的动态路线选择策略达到Nash均衡. In order to alleviate traffic congestion for vehicles in urban traffic networks, many researchers have studied how to utilize the traffic resources such as roads effectively to supply effective route selection strategies for vehicles. Most of the current researches mainly focus on optimizing the signal cycle of traffic lights, supplying the optimized route selection for individual vehicles, and dispersing vehicles on the alternative routes based on their historical driving data or through the traffic game between the information center and the vehicles. However, the above methods have not considered the personalized traffic demands of each vehicle, the route selection conflicts between vehicles, or even the dynamic and uncertain traffic conditions in urban road networks. To solve these problems, this paperproposes a dynamic and real-time route selection model in urban traffic networks (DR2SM), which incorporates the preference for the alternative routes and the real-time traffic conditions. Through mutual information exchange, each vehicle uses a self-adaptive learning algorithm (SALA) to play the congestion game with each other to reach Nash equilibrium.
出处 《软件学报》 EI CSCD 北大核心 2016年第9期2199-2217,共19页 Journal of Software
基金 国家自然科学基金(61572369 61471274 70901060) 湖北省自然科学基金(2011CDB461 2014CFB193 2015CFB 423) 软件工程国家重点实验室开放式基金(SKLSE 2010-08-15) 武汉市青年晨光计划(2011-50431101) 武汉市重大科技计划(2015010101010023) 江西省青年科学基金(20151BAB217017)~~
关键词 城市交通 动态路线选择 拥堵 博弈 NASH均衡 urban traffic dynamic route selection congestion game Nash equilibrium
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