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MRCCA: A novel CCA based method and its application in feature extraction and fusion for matrix data

机译:MRCCA:基于CCA的新型方法及其在矩阵数据的特征提取和融合中的应用

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摘要

Multiset features extracted from the same pattern usually represent different characteristics of data, meanwhile, matrices or 2-order tensors are common forms of data in real applications. Hence, how to extract multiset features from matrix data is an important research topic for pattern recognition. In this paper, by analyzing the relationship between CCA and 2D-CCA, a novel feature extraction method called multiple rank canonical correlation analysis (MRCCA) is proposed, which is an extension of 2D-CCA. Different from CCA and 2D-CCA, in MRCCA k pairs left transforms and k pairs right transforms are sought to maximize correlation. Besides, the multiset version of MRCCA termed as multiple rank multiset canonical correlation analysis (MRMCCA) is also developed. Experimental results on five real-world data sets demonstrate the viability of the formulation, they also show that the recognition rate of our method is higher than other methods and the computing time is competitive. (C) 2017 Elsevier B.V. All rights reserved.
机译:从相同模式中提取的多立方特征通常表示数据的不同特征,同时,矩阵或2阶张量是实际应用中的常见数据。因此,如何从矩阵数据中提取多项特征是模式识别的重要研究主题。本文通过分析CCA和2D-CCA之间的关系,提出了一种新的特征提取方法,称为多重秩典型相关分析(MRCCA),这是2D-CCA的延伸。与CCA和2D-CCA不同,在MRCCA K对左转变换和k对右转换器寻求最大化相关性。此外,还开发了作为多个等级多级典型相关分析(MRMCCA)所谓的MRCCA的多立方版本。五个现实世界数据集的实验结果证明了配方的可行性,他们还表明我们的方法的识别率高于其他方法,计算时间具有竞争力。 (c)2017 Elsevier B.v.保留所有权利。

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