Improving the orthogonal range search k-windows algorithm

Panagiotis D. Alevizos, B. Boutsinas, D. Tasoulis, M. Vrahatis
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引用次数: 20

Abstract

Clustering, that is the partitioning of a set of patterns into disjoint and homogeneous meaningful groups (clusters), is a fundamental process in the practice of science. k-windows is an efficient clustering algorithm that reduces the number of patterns that need to be examined for similarity. using a windowing technique. It exploits well known spatial data structures, namely the range free, that allows fast range searches. From a theoretical standpoint, the k-windows algorithm is characterized by lower time complexity compared to other well-known clustering algorithms. Moreover it achieves high quality clustering results. However, it appears that it cannot be directly applicable in high-dimensional settings due to the superlinear space requirements for the range tree. In this paper an improvement of the k-windows algorithm, aiming at resolving this deficiency, is presented. The improvement is based on an alternative solution to the orthogonal range search problem.
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改进正交距离搜索k窗算法
聚类,即将一组模式划分为不相交的和同质的有意义的组(簇),是科学实践中的一个基本过程。k-window是一种有效的聚类算法,它减少了需要检查相似度的模式的数量。使用窗口技术。它利用众所周知的空间数据结构,即无范围,允许快速范围搜索。从理论的角度来看,与其他已知的聚类算法相比,k窗算法具有较低的时间复杂度。并且获得了高质量的聚类结果。然而,由于距离树的超线性空间要求,它似乎不能直接适用于高维环境。本文提出了一种改进的k窗算法,以解决这一缺陷。改进是基于正交范围搜索问题的替代解决方案。
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