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A Fast Approximately k-Nearest-Neighbour Search Algorithm for Classification Tasks

机译:用于分类任务的快速大约k最近邻的搜索算法

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The k-nearest-neighbour (k-NN) search algorithm is widely used in pattern classification tasks. A large set of fast k-NN search algorithms have been developed in order to obtain lower error rates. Most of them are extensions of fast NN search algorithms where the condition of finding exactly the k nearest neighbours is imposed. All these algorithms calculate a number of distances that increases with k. Also, a vector-space representation is usually needed in these algorithms. If the condition of finding exactly the k nearest neighbours is relaxed, further reductions on the number of distance computations can be obtained. In this work we propose a modification of the LAESA (Linear Approximating and Eliminating Search Algorithm, a fast NN search algorithm for metric spaces) in order to use a certain neighbourhood for lowering error rates and reduce the number of distance computations at the same time.
机译:K-Cirest-邻居(K-NN)搜索算法广泛用于模式分类任务。已经开发了大量快速的K-NN搜索算法,以获得更低的错误率。其中大多数是快速NN搜索算法的扩展,其中施加确切的k最近邻居的状态。所有这些算法都计算了随着k增加的距离。此外,这些算法通常需要矢量空间表示。如果放宽恰好k最近邻居的条件,则可以获得对距离计算数量的进一步减少。在这项工作中,我们提出了一种修改Laesa(线性近似和消除搜索算法,用于度量空间的快速NN搜索算法),以便使用特定的邻域来降低误差速率并同时减少距离计算的数量。

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