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Probabilistic Proximity Searching Algorithms Based on Compact Partitions

机译:基于紧凑分区的概率邻近搜索算法

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The main bottleneck of the research in metric space searching is the so-called curse of dimensionality, which makes the task of searching some metric spaces intrinsically difficult, whatever algorithm is used. A recent trend to break this bottleneck resorts to probabilistic algorithms, where it has been shown that one can find 99% of the elements at a fraction of the cost of the exact algorithm. These algorithms are welcome in most applications because resorting to metric space searching already involves a fuzziness in the retrieval requirements. In this paper we push further in this direction by developing probabilistic algorithms on data structures whose exact versions are the best for high dimensions. As a result, we obtain probabilistic algorithms that are better than the previous ones. We also give new insights on the problem and propose a novel view based on time-bounded searching.
机译:度量空间搜索研究的主要瓶颈是所谓的维数诅咒,这使得无论使用哪种算法,搜索某些度量空间本质上都是困难的。打破这一瓶颈的最新趋势是采用概率算法,在该方法中,人们已经可以找到99%的元素,而成本仅为精确算法的一小部分。这些算法在大多数应用中都受到欢迎,因为诉诸度量空间搜索已经在检索要求中带来了模糊性。在本文中,我们通过针对数据结构开发概率算法来进一步朝这个方向发展,这些数据结构的确切版本最适合于高维。结果,我们获得了比先前算法更好的概率算法。我们还提供有关该问题的新见解,并提出基于时限搜索的新颖观点。

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