DocumentCode :
443978
Title :
Interval set representations of 1-v-r support vector machine multi-classifiers
Author :
Lingras, Pawan ; Butz, Cory
Author_Institution :
Dept. of Math. & Comput. Sci., Saint Mary´´s Univ., Halifax, NS, Canada
Volume :
1
fYear :
2005
fDate :
25-27 July 2005
Firstpage :
193
Abstract :
Support vector machines (SVMs) are designed for linearly separating binary classes. Researchers have suggested various approaches, such as the one-versus-rest (1-v-r), one-versus-one (1-v-1) and DAGSVM, for applying SVMs to multi-classification problems. The 1-v-r approach tends to have a large training time, while the 1-v-1 and DAGSVM approaches often store a large number of SVMs. We have recently shown how traditional SVMs can be represented using interval or rough sets. In this paper, we extend the interval set formulation of SVMs to classifications that involve more than two classes that are separated using the 1-v-r approach. Our approach possesses several salient features. The presented work is especially useful for soft margin classifiers. Our approach seeks a balance by reducing the training time while storing fewer rules. Finally, our technique provides a semantic interpretation of the classification process, as opposed to the black-box SVM methods.
Keywords :
learning (artificial intelligence); pattern classification; rough set theory; support vector machines; DAGSVM approach; binary class; black-box SVM method; interval set representation; multiclassification problem; one versus rest approach; one verus one approach; rough set theory; semantic interpretation; soft margin classifier; support vector machine; Computer science; Decision making; Kernel; Multilayer perceptrons; Neural networks; Rough sets; Set theory; Support vector machine classification; Support vector machines; Testing; Support vector machines; classification; multiclass; rough sets;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Granular Computing, 2005 IEEE International Conference on
Print_ISBN :
0-7803-9017-2
Type :
conf
DOI :
10.1109/GRC.2005.1547265
Filename :
1547265
Link To Document :
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