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Updating Paths in Time-Varying Networks Given Arc Weight Changes

机译:给定弧权重变化的时变网络中的更新路径

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摘要

Many transportation applications, including applications in intelligent transportation systems, require the solution of a series of shortest path problems in which only the travel time along a set of arcs of the network change from one problem instance to the next. One could use an existing path algorithm to solve each problem instance independently as it arises. However, significant savings in computation time can often be achieved through the use of a reoptimization algorithm that would begin from the prior solution in determining the updated optimal solution for the given arc travel-time changes. Such quick solution is critical for providing routing instructions to travelers in real time as travel-time information is retrieved from the traffic network. Numerous works have presented reoptimization techniques for use in updating shortest path trees in deterministic and static networks; however, it appears that no reoptimization technique exists in the literature for updating paths where future travel times in time-varying networks change. In this paper, such procedures are proposed. The proposed techniques can provide updated solutions given simultaneous and arbitrary changes (increasing and decreasing in value) in any number of network arcs. Further, this technique can be extended for use in stochastic networks.
机译:许多运输应用,包括智能运输系统中的应用,都需要解决一系列最短路径问题,在这些问题中,只有沿着网络弧线的行进时间从一个问题实例到另一个问题实例改变。可以使用现有的路径算法来解决每个出现的问题实例。但是,通常可以通过使用重新优化算法来节省大量的计算时间,该算法将从先前的解决方案开始,以确定给定的电弧行进时间变化的更新的最佳解决方案。这种快速的解决方案对于在从交通网络中检索旅行时间信息时实时向旅行者提供路线指示至关重要。许多工作已经提出了用于在确定性和静态网络中更新最短路径树的重新优化技术。然而,在文献中似乎不存在用于更新路径的重新优化技术,在该路径中时变网络中未来的旅行时间会发生变化。本文提出了这样的程序。所提出的技术可以在任意数量的网络弧中同时发生和任意更改(值增加和减少)的情况下提供更新的解决方案。此外,可以扩展该技术以用于随机网络。

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