Improvements of TLAESA nearest neighbour search algorithm and extension to approximation search

K. Tokoro, Kazuaki Yamaguchi, S. Masuda
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引用次数: 24

Abstract

Nearest neighbour (NN) searches and k nearest neighbour (k-NN) searches are widely used in pattern recognition and image retrieval. An NN (k-NN) search finds the closest object (closest k objects) to a query object. Although the definition of the distance between objects depends on applications, its computation is generally complicated and time-consuming. It is therefore important to reduce the number of distance computations. TLAESA (Tree Linear Approximating and Eliminating Search Algorithm) is one of the fastest algorithms for NN searches. This method reduces distance computations by using a branch and bound algorithm. In this paper we improve both the data structure and the search algorithm of TLAESA. The proposed method greatly reduces the number of distance computations. Moreover, we extend the improved method to an approximation search algorithm which ensures the quality of solutions. Experimental results show that the proposed method is efficient and finds an approximate solution with a very low error rate.
TLAESA最近邻搜索算法的改进及向逼近搜索的扩展
最近邻居(NN)搜索和k近邻(k-NN)搜索在模式识别和图像检索中有着广泛的应用。一个神经网络(k-NN)搜索查找最接近查询对象的对象(最接近k个对象)。虽然物体之间距离的定义取决于应用程序,但其计算通常是复杂且耗时的。因此,减少距离计算的次数是很重要的。TLAESA (Tree Linear approximation and elimination Search Algorithm)是一种速度最快的神经网络搜索算法。该方法采用分支定界算法,减少了距离计算量。本文对TLAESA的数据结构和搜索算法进行了改进。该方法大大减少了距离的计算次数。此外,我们将改进的方法推广为一种保证解质量的近似搜索算法。实验结果表明,该方法是有效的,能以极低的错误率找到近似解。
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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