Bayesian Trigonometric Support Vector Classifier.

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Bibliographic Details
Title: Bayesian Trigonometric Support Vector Classifier.
Authors: Wei Chu engp935@nus.edu.sg, S. Sathiya Keerthi mpessk@nus.edu.sg, Chong Jin Ong1 mpeongcj@nus.edu.sg
Source: Neural Computation. Sep2003, Vol. 15 Issue 9, p2227. 28p. 5 Charts, 5 Graphs.
Subjects: Vector processing (Computer science), Bayesian analysis
Abstract: This letter describes Bayesian techniques for support vector classification. In particular, we propose a novel differentiable loss function, called the trigonometric loss function, which has the desirable characteristic of natural normalization in the likelihood function, and then follow standard gaussian processes techniques to set up a Bayesian framework. In this framework, Bayesian inference is used to implement model adaptation, while keeping the merits of support vector classifier, such as sparseness and convex programming. This differs from standard gaussian processes for classification. Moreover, we put forward class probability in making predictions. Experimental results on benchmark data sets indicate the usefulness of this approach. [ABSTRACT FROM AUTHOR]
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Database: Engineering Source
Description
Abstract:This letter describes Bayesian techniques for support vector classification. In particular, we propose a novel differentiable loss function, called the trigonometric loss function, which has the desirable characteristic of natural normalization in the likelihood function, and then follow standard gaussian processes techniques to set up a Bayesian framework. In this framework, Bayesian inference is used to implement model adaptation, while keeping the merits of support vector classifier, such as sparseness and convex programming. This differs from standard gaussian processes for classification. Moreover, we put forward class probability in making predictions. Experimental results on benchmark data sets indicate the usefulness of this approach. [ABSTRACT FROM AUTHOR]
ISSN:08997667
DOI:10.1162/089976603322297368