Membership Functions
Membership function is a mathematical function that defines the degree of membership of an element in a fuzzy set, distinguishing it from classical binary membership by allowing values in the continuous interval [0, 1] to represent partial membership.
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2017–2026
1.1K
Variants
Membership Function
Parents
4.2K
FCM: The fuzzy c-means clustering algorithm
James C. Bezdek, Robert Ehrlich, William E. Full · Computers & Geosciences · 1984 · 6.6K citations
Didier Dubois, Henri Prade · International Journal of Systems Science · 1978 · 2.7K citations · Full text
Well-Separated Clusters and Optimal Fuzzy Partitions
J. C. Dunn · Journal of Cybernetics · 1974 · 2.5K citations
Generalized Orthopair Fuzzy Sets
Ronald R. Yager · IEEE Transactions on Fuzzy Systems · 2016 · 2.2K citations
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King's College London
London, United Kingdom
43 h-index
124 publications
11.3K citations

Harbin Institute of Technology
Harbin, China
32 h-index
83 publications
6.3K citations

Universidad de Granada
Granada, Spain
30 h-index
126 publications
8.1K citations

Northeastern University
Shenyang, China
29 h-index
90 publications
5.4K citations
University of Southern California
Los Angeles, United States
27 h-index
58 publications
17.1K citations

University of Alberta
Edmonton, Canada
25 h-index
61 publications
3.5K citations
Instituto Tecnológico de Tijuana
Tijuana, Mexico
24 h-index
124 publications
3.7K citations
Bohai University
Jinzhou, China
22 h-index
41 publications
8.7K citations
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TFS · 396 publications · 39.7K citations
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194 publications · 13.9K citations
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53 publications · 5.4K citations
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38 publications · 3.6K citations
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46 publications · 4K citations
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