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A New Discrete traffic Network Design Problem with Evolutionary Game Algorithm

机译:基于进化博弈算法的离散交通网络设计新问题

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The discrete network design problem deals with the selection of link additions to an existing road network, with given demand from each origin to each destination. The objective is to make an optimal investment decision in order to minimize the total travel cost in the network, while accounting for the route choice behaviors of network users. The discrete network design problem is considered as a two-stage Stackelberg game and is formulated as a combinatorial bi-level programming problem. The traditional lower level model is user equilibrium based on path flow. The key to solve the lower-level model is to enumerate all the paths between each pair of origin and destination, which is difficult to a large-scale complex network. So in this paper, at first a traditional bi-level programming model for the discrete network design problem is introduced, and then a new bi-level programming model is proposed, in which the lower level model is based on link flow. Then a new algorithm for upper-level problem is proposed by using evolutionary game algorithm (EGA), and the lower level by Frank-Wolfe Algorithm. Finally, the applications of the new algorithm are illustrated with a numerical example. The numerical results show that the algorithm is feasible and effective.
机译:离散网络设计问题涉及从每个起点到每个目的地的给定需求下,如何选择到现有道路网络的链接。目的是做出最佳的投资决策,以最大程度地减少网络中的总旅行成本,同时考虑网络用户的路由选择行为。离散网络设计问题被视为两阶段Stackelberg游戏,并被表述为组合双层编程问题。传统的较低级别模型是基于路径流的用户平衡。解决低层模型的关键是枚举每对始发地和目的地之间的所有路径,这对于大规模的复杂网络而言是困难的。因此,在本文中,首先介绍了针对离散网络设计问题的传统双层编程模型,然后提出了一种新的双层编程模型,其中基于链接流的较低层模型。然后,采用进化博弈算法(EGA)提出了上层问题的新算法,通过弗兰克-沃尔夫算法提出了下层问题的新算法。最后,通过数值例子说明了新算法的应用。数值结果表明该算法是可行和有效的。

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