路由内最近邻查询

E. Ahmadi, Camila F. Costa, M. Nascimento
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引用次数: 6

摘要

人类是习惯动物,例如,人们在日常生活中遵循典型和/或熟悉的路径。考虑到这一点,我们研究的问题是,用户在他/她的首选路径上旅行,需要访问许多可用的兴趣点之一,同时(1)最小化他/她的总旅行距离,(2)最小化到达所选兴趣点的绕行距离。我们称这个新问题为“路由内最近邻最佳折衷”查询,以强调一条路由通常不能同时优化两个标准,而是在它们之间找到一个折衷。事实上,这两个标准的竞争本质类似于天际线查询的概念。在这种情况下,我们提出了一种基于使用两个成本标准的合适上界来修剪无趣路径的解决方案。它返回在任意给定的两个竞争标准的线性组合下最优的所有线性非支配路径。我们使用不同大小的真实数据集进行的实验表明,我们的建议可以比直接的替代方案快几个数量级。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Best-Compromise In-Route Nearest Neighbor Queries
Humans are animals of habit, e.g., people follow typical and/or familiar paths in their daily routines. With that in mind we investigate the problem where a user, traveling on his/her preferred path, needs to visit one of many available points-of-interest while (1) minimizing his/her total travel distance and also (2) minimizing the detour distance incurred to reach the chosen point-of-interest. We call this new problem the "Best-Compromise In-Route Nearest Neighbor" query in order to emphasize that a route cannot typically optimize both criteria at the same time, but rather find a compromise between them. In fact, the competing nature of these two criteria resembles the notion of skyline queries. In that context, we propose a solution based on using suitable upper-bounds to both cost criteria to prune uninteresting paths. It returns all linearly non-dominated paths that are optimal under any given linear combination of the two competing criteria. Our experiments using real data sets of different sizes show that our proposal can be orders of magnitude faster than a straightforward alternative.
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