Effects of Resampling in Determining the Number of Clusters in a Data Set

被引:0
|
作者
Rainer Dangl
Friedrich Leisch
机构
[1] University of Natural Resources and Life Sciences,Institute for Applied Statistics and Computing
来源
Journal of Classification | 2020年 / 37卷
关键词
Resampling; Model validation; Cluster stability; Clustering; Benchmarking;
D O I
暂无
中图分类号
学科分类号
摘要
Using cluster validation indices is a widely applied method in order to detect the number of groups in a data set and as such a crucial step in the model validation process in clustering. The study presented in this paper demonstrates how the accuracy of certain indices can be significantly improved when calculated numerous times on data sets resampled from the original data. There are obviously many ways to resample data—in this study, three very common options are used: bootstrapping, data splitting (without subset overlap of two subsamples), and random subsetting (with subset overlap of two subsamples). Index values calculated on the basis of resampled data sets are compared to the values obtained from the original data partition. The primary hypothesis of the study states that resampling does generally improve index accuracy. The hypothesis is based on the notion of cluster stability: if there are stable clusters in a data set, a clustering algorithm should produce consistent results for data sampled or resampled from the same source. The primary hypothesis was partly confirmed; for external validation measures, it does indeed apply. The secondary hypothesis states that the resampling strategy itself does not play a significant role. This was also shown to be accurate, yet slight deviations between the resampling schemes suggest that splitting appears to yield slightly better results.
引用
收藏
页码:558 / 583
页数:25
相关论文
共 50 条
  • [41] An ensemble method for estimating the number of clusters in a big data set using multiple random samples
    Mohammad Sultan Mahmud
    Joshua Zhexue Huang
    Rukhsana Ruby
    Kaishun Wu
    Journal of Big Data, 10
  • [42] Determining the Optimal Number of Clusters by an Extended RPCL Algorithm
    Li, Mn
    Mak, Man Wai
    Li, Chi Kwong
    Journal of Advanced Computational Intelligence and Intelligent Informatics, 1999, 3 (06): : 467 - 473
  • [43] Thresher: determining the number of clusters while removing outliers
    Wang, Min
    Abrams, Zachary B.
    Kornblau, StevenM.
    Coombes, Kevin R.
    BMC BIOINFORMATICS, 2018, 19
  • [44] Trail-and-error approach for determining the number of clusters
    Sun, Haojun
    Sun, Mei
    ADVANCES IN MACHINE LEARNING AND CYBERNETICS, 2006, 3930 : 229 - 238
  • [45] Determining the number of clusters using the weighted gap statistic
    Yan, Mingjin
    Ye, Keying
    BIOMETRICS, 2007, 63 (04) : 1031 - 1037
  • [46] Curvature-based method for determining the number of clusters
    Zhang, Yaqian
    Mandziuk, Jacek
    Quek, Chai Hiok
    Goh, Boon Wooi
    INFORMATION SCIENCES, 2017, 415 : 414 - 428
  • [47] Determining the Correct Number of Clusters in the CT Image Segmentation
    Li, Qi
    Yue, Shihong
    Ding, Mingliang
    Li, Jia
    Wang, Zeying
    JOURNAL OF MEDICAL IMAGING AND HEALTH INFORMATICS, 2020, 10 (11) : 2675 - 2680
  • [48] A new evolutionary algorithm for determining the optimal number of clusters
    Lu, Wei
    Traore, Issa
    INTERNATIONAL CONFERENCE ON COMPUTATIONAL INTELLIGENCE FOR MODELLING, CONTROL & AUTOMATION JOINTLY WITH INTERNATIONAL CONFERENCE ON INTELLIGENT AGENTS, WEB TECHNOLOGIES & INTERNET COMMERCE, VOL 1, PROCEEDINGS, 2006, : 648 - +
  • [49] Application of Rosette Pattern for Clustering and Determining the Number of Clusters
    Sadr, Ali
    Momtaz, Amir Keyvan
    ADVANCES IN ELECTRICAL AND COMPUTER ENGINEERING, 2011, 11 (03) : 77 - 84
  • [50] A Comparative Study of Determining the Number of Clusters with a Method Proposed
    Chae, Seong San
    Lim, Nam Kyoo
    KOREAN JOURNAL OF APPLIED STATISTICS, 2005, 18 (02) : 329 - 341