Plane-sweep algorithms for the K group nearest-neighbor query

George Roumelis, M. Vassilakopoulos, A. Corral, Y. Manolopoulos
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引用次数: 9

Abstract

One of the most representative and studied queries in Spatial Databases is the (K) Nearest-Neighbor (NNQ), that discovers the (K) nearest neighbor(s) to a query point. An extension that is important for practical ap­plications is the (K) Group Nearest Neighbor Query (GNNQ), that discovers the (K) nearest neighbor(s) to a group of query points (considering the sum of distances to all the members of the query group). This query has been studied during the recent years, considering data sets indexed by efficient spatial data structures. We study (K) GNNQs, considering non-indexed data sets, since this case is frequent in practical applications. And we present two (RAM-based) Plane-Sweep algorithms, that apply optimizations emerging from the geometric properties of the problem. By extensive experimentation, using real and synthetic data sets, we highlight the most efficient algorithm.
K组最近邻查询的平面扫描算法
空间数据库中最具代表性和最受研究的查询之一是(K)最近邻查询(NNQ),它发现查询点的(K)最近邻居。一个对实际应用很重要的扩展是(K)组最近邻查询(GNNQ),它发现一组查询点的(K)个最近邻(考虑到查询组中所有成员的距离总和)。近年来,人们对这种查询进行了研究,考虑了高效空间数据结构索引的数据集。我们研究(K) GNNQs,考虑非索引数据集,因为这种情况在实际应用中很常见。我们提出了两种(基于ram的)平面扫描算法,它们应用了从问题的几何特性中产生的优化。通过大量的实验,使用真实和合成的数据集,我们突出了最有效的算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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