4.6 Article

Multiview Learning With Robust Double-Sided Twin SVM

Journal

IEEE TRANSACTIONS ON CYBERNETICS
Volume 52, Issue 12, Pages 12745-12758

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCYB.2021.3088519

Keywords

Support vector machines; Eigenvalues and eigenfunctions; Robustness; Task analysis; Standards; Minimization; Linear programming; Double-sided constraints; multiplane support vector machine (SVM); multiview classification; outlier robustness

Funding

  1. Central Public-Interest Scientific Institution Basal Research Fund [CAFYBB2017ZY002, CAFYBB2019QD003]
  2. National Science Foundation of China [62072246, U20B2065, 62072151, 61773117]
  3. Anhui Provincial Natural Science Fund for Distinguished Young Scholars [2008085J30]

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This article presents a new multiview learning approach, MvRDTSVM, to improve classification performance and robustness by introducing double-sided constraints and using L1-norm as the distance metric. Experimental results confirm the effectiveness of the proposed methods.
Multiview learning (MVL), which enhances the learners' performance by coordinating complementarity and consistency among different views, has attracted much attention. The multiview generalized eigenvalue proximal support vector machine (MvGSVM) is a recently proposed effective binary classification method, which introduces the concept of MVL into the classical generalized eigenvalue proximal support vector machine (GEPSVM). However, this approach cannot guarantee good classification performance and robustness yet. In this article, we develop multiview robust double-sided twin SVM (MvRDTSVM) with SVM-type problems, which introduces a set of double-sided constraints into the proposed model to promote classification performance. To improve the robustness of MvRDTSVM against outliers, we take L1-norm as the distance metric. Also, a fast version of MvRDTSVM (called MvFRDTSVM) is further presented. The reformulated problems are complex, and solving them are very challenging. As one of the main contributions of this article, we design two effective iterative algorithms to optimize the proposed nonconvex problems and then conduct theoretical analysis on the algorithms. The experimental results verify the effectiveness of our proposed methods.

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