A multivariate fuzzy c-means method

被引:54
|
作者
Pimentel, Bruno A. [1 ]
de Souza, Renata M. C. R. [1 ]
机构
[1] Ctr Informat, BR-50740560 Recife, PE, Brazil
关键词
Fuzzy c-means method; Unsupervised pattern recognition; Clustering; Membership degree; TIME-DELAY; SET THEORY; SYSTEMS; MEDOIDS;
D O I
10.1016/j.asoc.2012.12.024
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Fuzzy c-means (FCMs) is an important and popular unsupervised partitioning algorithm used in several application domains such as pattern recognition, machine learning and data mining. Although the FCM has shown good performance in detecting clusters, the membership values for each individual computed to each of the clusters cannot indicate how well the individuals are classified. In this paper, a new approach to handle the memberships based on the inherent information in each feature is presented. The algorithm produces a membership matrix for each individual, the membership values are between zero and one and measure the similarity of this individual to the center of each cluster according to each feature. These values can change at each iteration of the algorithm and they are different from one feature to another and from one cluster to another in order to increase the performance of the fuzzy c-means clustering algorithm. To obtain a fuzzy partition by class of the input data set, a way to compute the class membership values is also proposed in this work. Experiments with synthetic and real data sets show that the proposed approach produces good quality of clustering. (C) 2013 Elsevier B. V. All rights reserved.
引用
收藏
页码:1592 / 1607
页数:16
相关论文
共 50 条
  • [21] Fuzzy c-Means Herding
    Runkler, Thomas A.
    PROCEEDINGS OF THE JOINT 2009 INTERNATIONAL FUZZY SYSTEMS ASSOCIATION WORLD CONGRESS AND 2009 EUROPEAN SOCIETY OF FUZZY LOGIC AND TECHNOLOGY CONFERENCE, 2009, : 149 - 154
  • [22] Vector fuzzy C-means
    Hadi, Mahdipour
    Morteza, Khademi
    Hadi, Sadoghi Yazdi
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2013, 24 (02) : 363 - 381
  • [23] Rough C-means and Fuzzy Rough C-means for Colour Quantisation
    Schaefer, Gerald
    Hu, Qinghua
    Zhou, Huiyu
    Peters, James F.
    Hassanien, Aboul Ella
    FUNDAMENTA INFORMATICAE, 2012, 119 (01) : 113 - 120
  • [24] The MinMax Fuzzy C-Means
    Mashayekhi, Yoosof
    Nazerfard, Ehsan
    Rahbar, Arman
    Mahmood, Samira Shirzadeh Haji
    2019 IEEE 5TH CONFERENCE ON KNOWLEDGE BASED ENGINEERING AND INNOVATION (KBEI 2019), 2019, : 210 - 215
  • [25] Multivariate image segmentation based on geometrically guided fuzzy C-means clustering
    Noordam, JC
    van den Broek, WHAM
    JOURNAL OF CHEMOMETRICS, 2002, 16 (01) : 1 - 11
  • [26] A fuzzy gap statistic for fuzzy C-means
    Sentelle, Christopher
    Hong, Siu Lun
    Georgiopoulos, Michael
    Anagnostopoulos, Georgios C.
    PROCEDINGS OF THE 11TH IASTED INTERNATIONAL CONFERENCE ON ARTIFICIAL INTELLIGENCE AND SOFT COMPUTING, 2007, : 68 - 73
  • [27] Generalizations of Fuzzy c-Means and Fuzzy Classifiers
    Miyamoto, Sadaaki
    Komazaki, Yoshiyuki
    Endo, Yasunori
    INTEGRATED UNCERTAINTY IN KNOWLEDGE MODELLING AND DECISION MAKING, IUKM 2016, 2016, 9978 : 151 - 162
  • [28] A weighted fuzzy C-means clustering method for hardness prediction
    Yuan Liu
    Shi-zhong Wei
    Journal of Iron and Steel Research International, 2023, 30 : 176 - 191
  • [29] Study of Transformer Fault Diagnosis by Fuzzy C-Means Method
    Yang Tingfang
    Yang Xin
    2010 2ND INTERNATIONAL ASIA CONFERENCE ON INFORMATICS IN CONTROL, AUTOMATION AND ROBOTICS (CAR 2010), VOL 2, 2010, : 306 - 308
  • [30] Fuzzy c-means for fuzzy hierarchical clustering
    Vicenc, T
    FUZZ-IEEE 2005: PROCEEDINGS OF THE IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS: BIGGEST LITTLE CONFERENCE IN THE WORLD, 2005, : 646 - 651