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Efficient Constrained Shortest Path Query Answering with Forest Hop Labeling

机译:用森林跳标签回答有效的受限最短路径查询

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The Constrained Shortest Path (CSP) problem aims to find the shortest path between two nodes in a road network subject to a given constraint on another attribute. It is typically processed as a skyline path problem on the two attributes, resulting in very high computational cost which can be prohibitive for large road networks. The main bottleneck is to deal with a large amount of partial skyline paths, which further makes the existing index-based methods incapable to obtain the complete exact skyline paths. In this paper, we propose a novel skyline path concatenation approach to avoid the expensive skyline path search, which is then used to efficiently construct a 2-hop labeling index for the CSP queries. Specifically, a rectangle-based technique is designed to prune the concatenation space from multiple hops, and a constraint pruning method is used to further speed up the CSP query processing. To further scale up to larger networks, we propose a novel forest hop labeling that constructs labels from different partitions in parallel. Our approach is the first method that can achieve both accuracy and efficiency for CSP query answering. Extensive experiments on real-life road networks demonstrate that our method outperforms the state-of-the-art CSP solutions by several orders of magnitude.
机译:受约束的最短路径(CSP)问题旨在在另一个属性上对道路网络中的两个节点之间找到最短路径。它通常在两个属性上作为天际线路径问题处理,导致非常高的计算成本,这对于大型道路网络可能是禁止的。主要瓶颈是处理大量的部分地平线路径,这进一步使得现有的基于指数的方法无法获得完整的平坦天际线路径。在本文中,我们提出了一种新颖的天际线路径级联方法来避免昂贵的天际线路径搜索,然后用于有效地构建CSP查询的2跳标记索引。具体地,基于矩形的技术被设计成从多次跳转到级联空间,并且使用约束修剪方法来进一步加速CSP查询处理。为了进一步扩展到更大的网络,我们提出了一种新的森林跳标记,该标签构建了不同分区并行的标签。我们的方法是第一种方法,可以实现CSP查询应答的准确性和效率。关于现实路线网络的广泛实验表明,我们的方法优于最先进的CSP解决方案,通过几个数量级。

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