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Kernel-based conditional canonical correlation analysis via modified Tikhonov regularization

机译:通过修正的Tikhonov正则化基于内核的条件规范相关性分析

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This paper proposes a new conditional kernel CCA (canonical correlation analysis) algorithm and exploits statistical consistency of it via modified Tikhonov regularization scheme, which is a continuous study of [11]. A new measure which characterizes consistency of learning ability is discussed based on the notion of distance between feature subspaces. The consistency analysis is conducted under the assumptions of normalized cross-covariance operators, which is mild and can be constructed by means of mean square contingency. Meantime, the relationship between this new measure and previous consistency scheme is investigated. Furthermore, we study conditional kernel CCA in a more general scenario by means of the trace operator. (C) 2015 Elsevier Inc. All rights reserved.
机译:本文提出了一种新的条件核CCA(规范相关分析)算法,并通过改进的Tikhonov正则化方案来利用其统计一致性,这是对[11]的持续研究。基于特征子空间之间距离的概念,讨论了一种表征学习能力一致性的新方法。一致性分析是在归一化的交叉协方差算子的假设下进行的,该假设是温和的,可以通过均方列性法构造。同时,研究了该新度量与先前一致性方案之间的关系。此外,我们通过跟踪运算符在更一般的情况下研究条件内核CCA。 (C)2015 Elsevier Inc.保留所有权利。

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