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Effective nearest neighbor indexing with the euclidean metric

机译:使用欧几里德度量的有效最近邻居索引

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The nearest neighbor search is an important operation widely-used in multimedia databases. In higher dimensions, most of previous methods for nearest neighbor search become inefficient and require to compute nearest neighbor distances to a large fraction of points in the space. In this paper, we present a new approach for processing nearest neighbor search with the Euclidean metric, which searches over only a small subset of the original space. This approach effectively approximates clusters by encapsulating them into geometrically regular shapes and also computes better upper and lower bounds of the distances from the query point to the clusters. For showing the effectiveness of the proposed approach, we perform extensive experiments. The results reveal that the proposed approach significantly outperforms the X-tree as well as the sequential scan.
机译:最近邻居搜索是多媒体数据库中广泛使用的重要操作。在更高的维度上,大多数用于最近邻居搜索的先前方法效率低下,并且需要计算到空间中大部分点的最近邻居距离。在本文中,我们提出了一种使用欧几里德度量标准处理最近邻搜索的新方法,该方法仅在原始空间的一小部分中进行搜索。这种方法通过将聚类封装为几何规则的形状来有效地对其进行近似,并且还可以计算出从查询点到聚类的距离的更好的上下边界。为了显示所提出方法的有效性,我们进行了广泛的实验。结果表明,所提出的方法明显优于X树以及顺序扫描。

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