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Finding K shortest looping paths with waiting time in a time-window network

机译:在时窗网络中找到具有等待时间的K条最短循环路径

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摘要

A time-constrained shortest path problem is a shortest path problem including time constraints that are commonly modeled by the form of time windows. Finding K shortest paths are suitable for the problem associated with constraints that are difficult to define or optimize simultaneously. Depending on the types of constraints, these K paths are generally classified into either simple paths or looping paths. In the presence of time-window constraints, waiting time occurs but is largely ignored. Given a network with such constraints, the contribution of this paper is to develop a polynomial time algorithm that finds the first K shortest looping paths including waiting time. The time complexity of the algorithm is O(rK~2|V_1|~3), where r is the number of different windows of a node and |V_1| is the number of nodes in the original network. shortest looping path; time-window
机译:时间受限的最短路径问题是最短路径问题,其中包括通常由时间窗口形式建模的时间约束。找到K个最短路径适合与难以同时定义或优化的约束相关的问题。根据约束类型,通常将这K条路径分为简单路径或循环路径。在存在时间窗口约束的情况下,会出现等待时间,但很大程度上被忽略。在给定具有此类约束的网络的情况下,本文的贡献在于开发一种多项式时间算法,该算法可以找到前K个最短的循环路径,包括等待时间。该算法的时间复杂度为O(rK〜2 | V_1 |〜3),其中r是节点的不同窗口数,| V_1 |是原始网络中的节点数。最短的循环路径;时间窗

著录项

  • 来源
    《Applied Mathematical Modelling》 |2006年第5期|p.458-465|共8页
  • 作者

    Hsu-Hao Yang; Yen-Liang Chen;

  • 作者单位

    Institute of Production System Engineering and Management, National Chin-Yi Institute of Technology, Taiping 411, Taiwan, ROC;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 应用数学;
  • 关键词

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