具有有界聚类度的道路网络和其他图的高效精确学习算法

Ramtin Afshar, M. Goodrich, Evrim Ozel
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引用次数: 0

摘要

路网数据的完整性对各种路由服务和应用的质量具有重要意义。我们引入了一种高效的随机算法,利用简单的距离查询来精确学习道路网络,可以找到缺失的道路,提高路由服务的质量。算法的效率取决于聚类度参数d max,它是算法中定义的顶点聚类度的上界。不幸的是,尽管我们推测d max对于道路网络和其他类似类型的图来说很小,但我们仍然没有解决理论上d max的边界问题。我们通过在美国和5个不同规模的欧洲国家的道路网络数据上实验评估我们的算法来支持这一猜想。该分析提供了实验证据,表明我们的算法在道路网络和类似图的期望中发出拟线性查询数。of→图分析;→随机网络模型理论;
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient Exact Learning Algorithms for Road Networks and Other Graphs with Bounded Clustering Degrees
The completeness of road network data is significant in the quality of various routing services and applications. We introduce an efficient randomized algorithm for exact learning of road networks using simple distance queries, which can find missing roads and improve the quality of routing services. The efficiency of our algorithm depends on a cluster degree parameter, d max , which is an upper bound on the degrees of vertex clusters defined during our algorithm. Unfortunately, we leave open the problem of theoretically bounding d max , although we conjecture that d max is small for road networks and other similar types of graphs. We support this conjecture by experimentally evaluating our algorithm on road network data for the U.S. and 5 European countries of various sizes. This analysis provides experimental evidence that our algorithm issues a quasilinear number of queries in expectation for road networks and similar graphs. of → Graph analysis; Theory of → Random network models;
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