Improving Localized Multiple Kernel Learning via Radius-Margin Bound

Joint Authors

Du, Yajun
Wang, Xiaoming
Huang, Zengxi

Source

Mathematical Problems in Engineering

Issue

Vol. 2017, Issue 2017 (31 Dec. 2017), pp.1-12, 12 p.

Publisher

Hindawi Publishing Corporation

Publication Date

2017-01-09

Country of Publication

Egypt

No. of Pages

12

Main Subjects

Civil Engineering

Abstract EN

Localized multiple kernel learning (LMKL) is an effective method of multiple kernel learning (MKL).

It tries to learn the optimal kernel from a set of predefined basic kernels by directly using the maximum margin principle, which is embodied in support vector machine (SVM).

However, LMKL does not consider the radius of minimum enclosing ball (MEB) which actually impacts the error bound of SVM as well as the separating margin.

In the paper, we propose an improved version of LMKL, which is named ILMKL.

The proposed method explicitly takes into consideration both the margin and the radius and so achieves better performance over its counterpart.

Moreover, the proposed method can automatically tune the regularization parameter when learning the optimal kernel.

Consequently, it avoids using the time-consuming cross-validation process to choose the parameter.

Comprehensive experiments are conducted and the results well demonstrate the effectiveness and efficiency of the proposed method.

American Psychological Association (APA)

Wang, Xiaoming& Huang, Zengxi& Du, Yajun. 2017. Improving Localized Multiple Kernel Learning via Radius-Margin Bound. Mathematical Problems in Engineering،Vol. 2017, no. 2017, pp.1-12.
https://search.emarefa.net/detail/BIM-1190442

Modern Language Association (MLA)

Wang, Xiaoming…[et al.]. Improving Localized Multiple Kernel Learning via Radius-Margin Bound. Mathematical Problems in Engineering No. 2017 (2017), pp.1-12.
https://search.emarefa.net/detail/BIM-1190442

American Medical Association (AMA)

Wang, Xiaoming& Huang, Zengxi& Du, Yajun. Improving Localized Multiple Kernel Learning via Radius-Margin Bound. Mathematical Problems in Engineering. 2017. Vol. 2017, no. 2017, pp.1-12.
https://search.emarefa.net/detail/BIM-1190442

Data Type

Journal Articles

Language

English

Notes

Includes bibliographical references

Record ID

BIM-1190442