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Subspace Hierarchical Clustering for Three-way Three-mode Data using Quadratic Regularization

机译:使用二次正则化的三路三模数据子空间层次聚类

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Recent advances in information technology have enabled the analysis of large and complex data. Three-way three- mode dataX? ∈ R|I|×|J|×|K| andI,JandKare represented by a set of objects, variables and occasions, respectively, and where |·| is defined as the cardinality of a set, are observed in various fields such as panel research or psychological research. For obtaining clustering structures from three-way three-mode data, it is important that clustering algorithms are applied to the data as an initial analysis. Vichi, et al., [6] proposed two types of subspace clustering algorithms that consider the structure of three-way three-mode data. However, Lance, et al., [3] reported that such types of subspaces are affected by noise and include complicated assumptions.In this paper, we propose subspace hierarchical clustering for three-way three-mode data using quadratic regular- izations. In the proposed method, a clustering algorithm, variable selection and occasion selection are simultaneously applied to the data. More precisely, the subspace comprises a subset of varables and occasions. Further, the clustering results are easy to interplet because the subspace does not include complex assumptions and can exclude noise effects.
机译:信息技术的最新进展使得能够分析大型和复杂的数据。三向三模式dataX? ∈R | I |×| J |×| K |和I,JandK分别由一组对象,变量和场合表示,其中|·|定义为集合的基数,可以在小组研究或心理学研究等各个领域中进行观察。为了从三向三模数据获得聚类结构,将聚类算法应用于数据作为初始分析很重要。 Vichi等人[6]提出了两种类型的子空间聚类算法,它们考虑了三向三模式数据的结构。然而,Lance等人[3]报告说,此类子空间受噪声影响并且包含复杂的假设。在本文中,我们提出了使用二次正则化的三路三模数据子空间分层聚类。在提出的方法中,将聚类算法,变量选择和时机选择同时应用于数据。更确切地说,子空间包含变量和场合的子集。此外,由于子空间不包括复杂的假设并且可以排除噪声影响,因此聚类结果易于填充。

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