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Efficient discriminative clustering via QR decomposition-based Linear Discriminant Analysis

机译:通过基于QR分解的线性判别分析进行有效的判别聚类

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摘要

Discriminative Clustering (DC) can effectively cluster high dimension data sets. It performs in the iterative Linear Discriminant Analysis (LDA) dimensionality reduction and clustering process. However, most existing algorithms for DC have high computational complexity and are not feasible to apply in practical problems. In order to improve the efficiency of DC, we first present a variant of QR decomposition based LDA (LDA/QR) algorithm by making a minor modification to it. The proposed algorithm inherits the high efficiency of the initial LDA/QR, and has a better adaptability to data due to its ability of making full use of the discriminative information in data. We also present an objective function for the proposed variant of LDA/QR, and the proposed variant of LDA/QR can solve this objective function approximately. We then combine the proposed variant of LDA/QR and K-means (KM) into a single clustering algorithm, and obtain an efficient algorithm for DC: LDA/QR guided KM (LDA/QRKM). Finally, in order to make LDA/QR-KM escape local minima, we adopt anomalous cluster based intelligent KM (IKM) to initialize it. Extensive experiments on a collection of benchmark data sets are presented to show the effectiveness and efficiency of the proposed LDA/QR-KM algorithm.
机译:区分性聚类(DC)可以有效地聚类高维数据集。它在迭代线性判别分析(LDA)降维和聚类过程中执行。但是,大多数现有的DC算法具有很高的计算复杂度,在实际问题中不可行。为了提高DC的效率,我们首先对QR分解的LDA(LDA / QR)算法进行了较小的修改,提出了一种变体。所提出的算法继承了初始LDA / QR的高效率,并且由于其能够充分利用数据中的区分信息而具有更好的数据适应性。我们还为提出的LDA / QR变体提出了一个目标函数,而提出的LDA / QR变体可以近似地解决该目标函数。然后,我们将提出的LDA / QR和K-means(KM)变体组合到单个聚类算法中,并获得DC的有效算法:LDA / QR引导的KM(LDA / QRKM)。最后,为了使LDA / QR-KM避开局部最小值,我们采用基于异常簇的智能KM(IKM)对其进行初始化。提出了对基准数据集的大量实验,以证明所提出的LDA / QR-KM算法的有效性和效率。

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