Kernel intuitionistic fuzzy entropy clustering for MRI image segmentation

被引:2
|
作者
Dhirendra Kumar
R. K. Agrawal
Hanuman Verma
机构
[1] Jawaharlal Nehru University,School of Computer and Systems Sciences
[2] Delhi Technological University,Department of Applied Mathematics
[3] Bareilly College,Department of Mathematics
来源
Soft Computing | 2020年 / 24卷
关键词
Intuitionistic fuzzy sets; Fuzzy entropy clustering; Kernel distance measure; Image segmentation; Magnetic resonance imaging;
D O I
暂无
中图分类号
学科分类号
摘要
Fuzzy entropy clustering (FEC) is a variant of hard c-means clustering which utilizes the concept of entropy. However, the performance of the FEC method is sensitive to the noise and the fuzzy entropy parameter as it gives incorrect clustering and coincident cluster sometimes. In this work, a variant of the FEC method is proposed which incorporates advantage of intuitionistic fuzzy set and kernel distance measure termed as kernel intuitionistic fuzzy entropy c-means (KIFECM). While intuitionistic fuzzy set allows to handle uncertainty and vagueness associated with data, kernel distance measure helps to reveal the inherent nonlinear structures present in data without increasing the computational complexity. In this work, two popular intuitionistic fuzzy sets generators, Sugeno and Yager’s negation function, have been utilized for generating intuitionistic fuzzy sets corresponding to data. The performance of the proposed method has been evaluated over two synthetic datasets, Iris dataset, publicly available simulated human brain MRI dataset and IBSR real human brain MRI dataset. The experimental results show the superior performance of the proposed KIFECM over FEC, FCM, IFCM, UPCA, PTFECM and KFEC in terms of several performance measures such as partition coefficient, partition entropy, average segmentation accuracy, dice score, Jaccard score, false positive ratio and false negative ratio.
引用
收藏
页码:4003 / 4026
页数:23
相关论文
共 50 条
  • [1] Kernel intuitionistic fuzzy entropy clustering for MRI image segmentation
    Kumar, Dhirendra
    Agrawal, R. K.
    Verma, Hanuman
    [J]. SOFT COMPUTING, 2020, 24 (06) : 4003 - 4026
  • [2] Intuitionistic fuzzy entropy clustering algorithm for infrared image segmentation
    Zhou, Xiaoguang
    Zhao, Renhou
    Yu, Fengquan
    Tian, Huaiying
    [J]. JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2016, 30 (03) : 1831 - 1840
  • [3] An Atanassov’s intuitionistic Fuzzy Kernel Clustering for Medical Image segmentation
    Tamalika Chaira
    Anupam Panwar
    [J]. International Journal of Computational Intelligence Systems, 2014, 7 : 360 - 370
  • [4] An Atanassov's intuitionistic Fuzzy Kernel Clustering for Medical Image segmentation
    Chaira, Tamalika
    Panwar, Anupam
    [J]. INTERNATIONAL JOURNAL OF COMPUTATIONAL INTELLIGENCE SYSTEMS, 2014, 7 (02) : 360 - 370
  • [5] Accelerated intuitionistic fuzzy clustering for image segmentation
    Mujica-Vargas, Dante
    Rubio, Jose de Jesus
    [J]. SIGNAL IMAGE AND VIDEO PROCESSING, 2021, 15 (08) : 1845 - 1852
  • [6] Accelerated intuitionistic fuzzy clustering for image segmentation
    Dante Mújica-Vargas
    José de Jesús Rubio
    [J]. Signal, Image and Video Processing, 2021, 15 : 1845 - 1852
  • [7] Improved Fuzzy Entropy Clustering Algorithm for MRI Brain Image Segmentation
    Verma, Hanuman
    Agrawal, Ramesh K.
    Kumar, Naveen
    [J]. INTERNATIONAL JOURNAL OF IMAGING SYSTEMS AND TECHNOLOGY, 2014, 24 (04) : 277 - 283
  • [8] Kernel picture fuzzy clustering with spatial neighborhood information for MRI image segmentation
    Dhirendra Kumar
    Inder Khatri
    Aaryan Gupta
    Rachana Gusain
    [J]. Soft Computing, 2022, 26 : 12717 - 12740
  • [9] Kernel picture fuzzy clustering with spatial neighborhood information for MRI image segmentation
    Kumar, Dhirendra
    Khatri, Inder
    Gupta, Aaryan
    Gusain, Rachana
    [J]. SOFT COMPUTING, 2022, 26 (22) : 12717 - 12740
  • [10] Robust credibilistic intuitionistic fuzzy clustering for image segmentation
    Chengmao Wu
    Xiaoqiang Yang
    [J]. Soft Computing, 2020, 24 : 10903 - 10932