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A Bi-level Programming Approach --- Optimal Transit Fare Under Line Capacity constraints

机译:双层规划方法-线路容量约束下的最优公交票价

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The fare of a transit line is one of the important decision variables for transit network design. It has been advocated as an efficient means of coordinating the transit passenger flows and of alleviating congestion in the transit network. This paper shows how transit fare can be optimized so as to balance the passenger flow on the transit network and to reduce the overload delays of passengers at transit stops. A bi-level programming method is developed to optimize the transit fare under line capacity constraints. The upper- level problem seeks to minimize the total network travel time, while the lower-level problem is a stochastic user equilibrium transit assignment model with line capacity constraints. A heuristic solution algorithm base don sensitivity analysis is proposed. Numerical example is used to illustrate the application of the proposed model and solution algorithm.
机译:公交线路的票价是公交网络设计的重要决策变量之一。它被认为是协调过境旅客流量和减轻过境网络拥堵的有效手段。本文说明如何优化公交票价,以平衡公交网络上的客流,​​并减少公交车站的乘客超载延迟。开发了一种双层编程方法来在线路容量约束下优化过境票价。上级问题试图使总的网络旅行时间最小化,而下级问题是具有线路容量约束的随机用户均衡运输分配模型。提出了一种基于唐灵敏度分析的启发式求解算法。数值算例说明了所提模型和求解算法的应用。

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