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Divergence-Based Geometric Clustering and Its Underlying Discrete Proximity Structures

机译:基于散度的几何聚类及其底层离散邻近结构

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摘要

This paper surveys recent progress in the in- vestigation of the underlying discrete proximity structures of ge- ometric clustering with respect to the divergence in information geometry. Geometric clustering with respect to the divergence provides powerful unsupervised learning algorithms, and can be applied to classifying and obtaining generalizations of complex objects represented in the feature space. The proximity relation, defined by the Voronoi diagram by the divergence, plays an im- portant role in the design and analysis of such algorithms.
机译:本文调查了在信息聚类方面对几何聚类的底层离散邻近结构进行研究的最新进展。关于散度的几何聚类提供了强大的无监督学习算法,并且可以应用于分类和获得特征空间中表示的复杂对象的概括。 Voronoi图通过散度定义的接近关系在此类算法的设计和分析中起着重要作用。

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