Abstract | ||
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Intuitionistic fuzzy sets are generalized fuzzy sets whose elements are characterized by a membership, as well as a non-membership value. The membership value indicates the degree of belongingness, whereas the non-membership value indicates the degree of non-belongingness of an element to that set. The utility of intuitionistic fuzzy sets theory in computer vision is increasingly becoming apparent, especially as a means to coping with noise. In this paper, we investigate the issue of clustering intuitionistic fuzzy image representations. To achieve that we propose a clustering approach based on the fuzzy c-means algorithm utilizing a novel similarity metric defined over intuitionistic fuzzy sets. The performance of the proposed algorithm is evaluated for object clustering in the presence of noise and image segmentation. The results indicate that clustering intuitionistic fuzzy image representations can be more effective, noise tolerant and efficient as compared with the conventional fuzzy c-means clustering of both crisp and fuzzy image representations. |
Year | DOI | Venue |
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2008 | 10.1007/978-3-540-88458-3_69 | ACIVS |
Keywords | Field | DocType |
intuitionistic fuzzy sets theory,fuzzy set,intuitionistic fuzzy image representation,clustering approach,intuitionistic fuzzy set,intuitionistic fuzzy clustering,conventional fuzzy c-means,non-membership value,fuzzy c-means,computer vision,image segmentation,fuzzy image representation,fuzzy clustering | Fuzzy clustering,Computer vision,Fuzzy classification,Defuzzification,Pattern recognition,Computer science,Fuzzy set operations,Fuzzy set,Artificial intelligence,Type-2 fuzzy sets and systems,Fuzzy number,Membership function | Conference |
Volume | ISSN | Citations |
5259 | 0302-9743 | 11 |
PageRank | References | Authors |
0.63 | 14 | 4 |
Name | Order | Citations | PageRank |
---|---|---|---|
Dimitris K. Iakovidis | 1 | 234 | 18.81 |
Nikos Pelekis | 2 | 881 | 59.28 |
Evangelos E. Kotsifakos | 3 | 85 | 4.98 |
Ioannis Kopanakis | 4 | 264 | 16.68 |