DocumentCode
264878
Title
A new SVM integrated rough type-II fuzzy clustering technique
Author
Sarkar, Jnanendra Prasad ; Saha, Indrajit ; Maulik, Ujjwal
Author_Institution
Tata Consultancy Services Ltd., Kolkata, India
fYear
2014
fDate
15-17 Dec. 2014
Firstpage
1
Lastpage
6
Abstract
Clustering algorithms based on type-I fuzzy set theory have been used for handling overlapping partitioning area over the last few decades. However, these fail to deal with additional degree of fuzziness within the real life datasets, because the membership values of type-I fuzzy set are crisp real numbers. Therefore, since inception, the type-II fuzzy set theory has been studied to address the weakness of type-I fuzzy set theory as the membership value itself is fuzzy in type-II fuzzy set theory. On the other hand, rough set based clustering method helps in great extend to handle the inherent uncertainty and vagueness of the data with the concept of lower and upper approximation. However, in rough clustering, rough points are not so certain to a particular cluster. In that case, machine learning technique such as Support Vector Machine can be used to assign the rough points into proper clusters in order to get the better clustering result. Hence, in this article, Support Vector Machine integrated Rough type-II Fuzzy C-Means clustering technique using both the rough set and type-II fuzzy set theories, is proposed. The effectiveness of the proposed clustering technique has been demonstrated quantitatively and visually on several synthetic and real life datasets in comparison with other well-known clustering techniques. Finally, the superiority of the results produced by the proposed technique has been shown using statistical significance test.
Keywords
fuzzy set theory; learning (artificial intelligence); pattern clustering; rough set theory; statistical testing; support vector machines; uncertainty handling; SVM integrated rough type-II fuzzy clustering technique; data vagueness; lower approximation; machine learning technique; overlapping partitioning area; statistical significance test; support vector machine; type-I fuzzy set membership values; type-I fuzzy set theory; type-II fuzzy set theory; uncertainty handling; upper approximation; Approximation methods; Clustering algorithms; Equations; Fuzzy set theory; Support vector machines; Uncertainty; Type-II fuzzy set; rough set; statistical test; support vector machine;
fLanguage
English
Publisher
ieee
Conference_Titel
Industrial and Information Systems (ICIIS), 2014 9th International Conference on
Conference_Location
Gwalior
Print_ISBN
978-1-4799-6499-4
Type
conf
DOI
10.1109/ICIINFS.2014.7036555
Filename
7036555
Link To Document