Most Diverse Near-Shortest Paths

Christian Häcker, Panagiotis Bouros, Theodoros Chondrogiannis, Ernst Althaus
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引用次数: 7

Abstract

Computing the shortest path in a road network is a fundamental problem that has attracted lots of attention. However, in many real-world scenarios, determining solely the shortest path is not enough as users want to have additional, alternative ways of reaching their destination. In this paper, we investigate a novel variant of alternative routing, termed the k-Most Diverse Near-Shortest Paths (kMDNSP). In contrast to previous work, kMDNSP aims at maximizing the diversity of the recommended paths, while bounding their length based on a user-defined constraint. Our theoretical analysis proves the NP-hardness of the problem at hand. To compute an exact solution to kMDNSP, we present an algorithm which iterates over all paths that abide by the length constraint and generates k-subsets of them as candidate results. Furthermore, in order to achieve scalability, we also design three heuristic algorithms that trade the diversity of the result for performance. Our experimental analysis compares all proposed algorithms in terms of their runtime and the quality of the recommended paths.
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最多样化的近最短路径
道路网络中最短路径的计算是一个备受关注的基本问题。然而,在许多现实场景中,仅仅确定最短路径是不够的,因为用户希望有其他可选的到达目的地的方法。在本文中,我们研究了一种新的可选路由变体,称为k-最多样化近最短路径(kMDNSP)。与以前的工作相反,kMDNSP旨在最大化推荐路径的多样性,同时根据用户定义的约束限制其长度。我们的理论分析证明了手头问题的np -硬度。为了计算kMDNSP的精确解,我们提出了一种算法,该算法迭代遵守长度约束的所有路径,并生成它们的k个子集作为候选结果。此外,为了实现可扩展性,我们还设计了三种启发式算法,以结果的多样性为代价换取性能。我们的实验分析比较了所有提出的算法的运行时间和推荐路径的质量。
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