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Clustering large datasets in arbitrary metric spaces

机译:在任意度量空间中对大型数据集进行聚类

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Clustering partitions a collection of objects into groups called clusters, such that similar objects fall into the same group. Similarity between objects is defined by a distance function satisfying the triangle inequality; this distance function along with the collection of objects describes a distance space. In a distance space, the only operation possible on data objects is the computation of distance between them. All scalable algorithms in the literature assume a special type of distance space, namely a k-dimensional vector space, which allows vector operations on objects. We present two scalable algorithms designed for clustering very large datasets in distance spaces. Our first algorithm BUBBLE is, to our knowledge, the first scalable clustering algorithm for data in a distance space. Our second algorithm BUBBLE-FM improves upon BUBBLE by reducing the number of calls to the distance function, which may be computationally very expensive. Both algorithms make only a single scan over the database while producing high clustering quality. In a detailed experimental evaluation, we study both algorithms in terms of scalability and quality of clustering. We also show results of applying the algorithms to a real life dataset.
机译:群集将对象的集合分区成名为群集的组,使得类似的对象属于同一组。对象之间的相似性由满足三角形不等式的距离功能定义;该距离功能以及对象的集合描述了距离空间。在距离空间中,数据对象上唯一可能的操作是计算它们之间的距离。文献中的所有可扩展算法假设特殊类型的距离空间,即K维矢量空间,允许对象上的矢量操作。我们展示了两个可扩展算法,该算法设计用于在距离空间中聚类非常大的数据集。我们的第一算法泡沫是我们所知,距离空间中的数据的第一可扩展聚类算法。我们的第二种算法泡沫FM通过减少对距离功能的呼叫数量来改善气泡,这可以计算地非常昂贵。两种算法只在数据库上扫描,同时产生高群集质量。在详细的实验评估中,我们在可扩展性和聚类质量方面研究了这两种算法。我们还显示将算法应用于真实生活数据集的结果。

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