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An Effective Permutant Selection Heuristic for Proximity Searching in Metric Spaces

机译:公制空间中邻近搜索的有效禁用选择启发式

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The permutation based index has shown to be very effective in medium and high dimensional metric spaces, even in difficult problems such as solving reverse k-nearest neighbor queries. Nevertheless, currently there is no study about which are the desirable features one can ask to a permutant set, or how to select good permutants. Similar to the case of pivots, our experimental results show that, compared with a randomly chosen set, a good permutant set yields to fast query response or to reduce the amount of space used by the index. In this paper, we start by characterizing permutants and studying their predictive power; then we propose an effective heuristic to select a good set of permutant candidates.We also show empirical evidence that supports our technique.
机译:即使在诸如求解反向K最近邻权查询的困难问题中,置换基于索引在中高维度量空间中也非常有效。然而,目前没有关于哪种程义上的研究可以询问牵引装置,或者如何选择良好的寄物质。类似于枢轴的情况,我们的实验结果表明,与随机选择的集合相比,良好的互动度设定产生快速查询响应或减少指数使用的空间量。在本文中,我们首先表征依赖性并研究其预测力量;然后,我们提出了一种有效的启发式,选择一套很好的禁用候选人。我们还显示了支持我们技术的经验证据。

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