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Exact algorithms for multi-criteria multi-modal shortest path with transfer delaying and arriving time-window in urban transit network

机译:城市公交网络中具有传递延迟和到达时间窗的多准则多模式最短路径的精确算法

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This paper investigates the solution algorithms for the multi-criteria multi-modal shortest path problem (M-SPP), which belongs to the set of problems known as NP-hard, in urban transit network (UTN). The related M-SPP is one of the important and practical problems in several fields such as urban transportation system and freight transportation. The UTN is composed of multiple modes (e.g., automobile, bus, subway, light rail, pedestrian and so on). To get their destination, the passengers can alternate between different modes. As a special demand, the time-window is usually associated with the M-SPP. Because of the service time-limit of modes, the available modes at a stop are varied with the time. So the optimal M-SPP with arriving time-window cannot be simply obtained by finding the optimal M-SPP firstly and then reversely deducing the leaving time-window of the origin according to the arriving time-window of destination. In this paper, the M-SPP with arriving time-window is firstly proposed. To solve the multi-criteria M-SPPs (MM-SPP) with transfer delaying, an improved exact label correcting algorithm (LCA) is designed and, to solve the proposed MM-SPPs with both of transfer delaying and arriving time-window, an exact reverse LCA is designed. Finally, some computing examples are given to test the effectiveness of the designed algorithms.
机译:本文研究了多标准多模式最短路径问题(M-SPP)的解决算法,该问题属于城市公交网络(UTN)中的NP-hard问题集。相关的M-SPP是城市交通系统和货运等多个领域中的重要和实际问题之一。 UTN由多种模式组成(例如,汽车,公交车,地铁,轻轨,行人等)。为了到达目的地,乘客可以在不同的模式之间交替。作为特殊需求,时间窗口通常与M-SPP相关联。由于模式的服务时间限制,停止时可用的模式会随时间而变化。因此,首先找到最优M-SPP,然后根据目的地的到达时间窗反推原点的离开时间窗,就不能简单地得到具有到达时间窗的最优M-SPP。本文首先提出了具有到达时间窗口的M-SPP。为了解决具有传输延迟的多准则M-SPP(MM-SPP),设计了一种改进的精确标签校正算法(LCA),并且为了解决所提出的同时具有传输延迟和到达时间窗的MM-SPP,设计了精确反向LCA。最后,给出了一些计算示例来测试所设计算法的有效性。

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