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Fuzzy semi-supervised weighted linear loss twin support vector clustering

机译:模糊半监督加权线性损失双支持向量聚类

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In this paper, we propose two variants of Weighted Linear Loss Twin Support Vector Clustering (WLL-TWSVC) algorithm for identifying cluster planes. Unlike. Twin Support Vector Clustering (TWSVC) where the solution is obtained by solving a Quadratic Programming Problem (QPP) and a system of linear equations, WLL-TWSVC needs to solve the system of linear equations only. In order to improve the clustering accuracy with the help of limited amount of labeled data, we have extended TWSVC and WLL-TWSVC in the semi-supervised framework which are termed as Laplacian TWSVC (Lap-TWSVC) and Laplacian WLL-TWSVC (Lap-WLL-TWSVC) respectively. Further, to build a robust clustering algorithm which is not sensitive to noise and outliers, we introduce a fuzzy membership matrix and thus extends Lap-WLL-TWSVC to Fuzzy Laplacian WLL-TWSVC. The experimental results on several benchmark UCl datasets indicate that our proposed formulations achieve better clustering accuracy over other state-of-the-art plane-based clustering algorithms with comparatively lesser computational time. As an application to our proposed algorithms, we also perform image segmentation over Berkeley Segmentation dataset. (C) 2018 Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了加权线性损失双支持向量聚类(WLL-TWSVC)算法的两种变体,用于识别聚类平面。不一样双支持向量聚类(TWSVC)通过求解二次规划问题(QPP)和线性方程组获得解决方案,而WLL-TWSVC仅需要求解线性方程组。为了在有限数量的标记数据的帮助下提高聚类准确性,我们在半监督框架中扩展了TWSVC和WLL-TWSVC,它们分别称为Laplacian TWSVC(Lap-TWSVC)和Laplacian WLL-TWSVC(Lap- WLL-TWSVC)。此外,为了构建对噪声和离群值不敏感的鲁棒聚类算法,我们引入了模糊隶属度矩阵,从而将Lap-WLL-TWSVC扩展为Fuzzy Laplacian WLL-TWSVC。在几个基准UCl数据集上的实验结果表明,我们提出的公式比其他基于平面的最新聚类算法具有更好的聚类精度,而且计算时间相对较短。作为对我们提出的算法的应用,我们还对Berkeley Segmentation数据集执行了图像分割。 (C)2018 Elsevier B.V.保留所有权利。

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