Tennis Multivariate Time Series Clustering

被引:0
|
作者
Skublewska-Paszkowska, Maria [1 ]
Karczmarek, Pawel [1 ]
Lukasik, Edyta [1 ]
机构
[1] Lublin Univ Technol, Dept Comp Sci, Lublin, Poland
关键词
Dynamic time warping; fuzzy C-means; time series clustering; tennis forehand; tennis backhand;
D O I
10.1109/FUZZ45933.2021.9494420
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In tennis there are two basic shots (forehand and backhand), which are two of key elements to win points. Sophisticated equipments, such as motion capture systems, enable one to record both the tennis player's movements and tennis racket. The 3D data may be used to define the perfect shot model or to give the directions to the player how to reach to this model and which aspects of impact should be improved. Clustering analysis can result in understanding the phases of a tennis player move and, as a consequence, the improvement of his/her play. Using the memberships obtained in the fuzzy clustering process one can evaluate the quality of a player's move and potentially estimate the player's progress. The main objective of this study is to apply the fuzzy c-means algorithm utilizing the dynamic time warping-based distance to cluster analysis of tennis shots. Both shots were taken into the consideration. The analysis consists of forty moves. Based on the 3D data of the tennis racket positions, the clustering was performed for subsequent two, three, and four clusters. The obtained results clearly show that clustering with two clusters is the most appropriate for analysing tennis shots. The model of a perfect shot was obtained. It is universal and does not depend on the player's height. Based on the model, it is possible to deduce technical differences in the players' shots. This analysis gives the directions for improvements of the shot technique. The advantage of the clustering of our approach is that we can get information to what degree the athlete should still correct his/her shots. The information is given to what extent the stroke is correct in relation to the ideal model.
引用
收藏
页数:6
相关论文
共 50 条
  • [31] Aggregation of Tennis Multivariate Time-Series Using the Choquet Integral and Its Generalizations
    Skublewska-Paszkowska, Maria
    Karczmarek, Pawel
    Powroznik, Pawel
    Lukasik, Edyta
    Smolka, Jakub
    Dolecki, Michal
    [J]. 2023 IEEE INTERNATIONAL CONFERENCE ON FUZZY SYSTEMS, FUZZ, 2023,
  • [32] Evaluation of multivariate time series clustering for imputation of air pollution data
    Alahamade, Wedad
    Lake, Iain
    Reeves, Claire E.
    De La Iglesia, Beatriz
    [J]. GEOSCIENTIFIC INSTRUMENTATION METHODS AND DATA SYSTEMS, 2021, 10 (02) : 265 - 285
  • [33] Multivariate time-series clustering based on component relationship networks
    Li, Hailin
    Du, Tian
    [J]. EXPERT SYSTEMS WITH APPLICATIONS, 2021, 173
  • [34] Multivariate time series clustering based on common principal component analysis
    Li, Hailin
    [J]. NEUROCOMPUTING, 2019, 349 : 239 - 247
  • [35] Clustering-based anomaly detection in multivariate time series data
    Li, Jinbo
    Izakian, Hesam
    Pedrycz, Witold
    Jamal, Iqbal
    [J]. Applied Soft Computing, 2021, 100
  • [36] Structure-based statistical features and multivariate time series clustering
    Wang, Xiaozhe
    Wirth, Anthony
    Wang, Liang
    [J]. ICDM 2007: PROCEEDINGS OF THE SEVENTH IEEE INTERNATIONAL CONFERENCE ON DATA MINING, 2007, : 351 - 360
  • [37] Soft Subspace Based Ensemble Clustering for Multivariate Time Series Data
    He, Guoliang
    Jiang, Wenjun
    Peng, Rong
    Yin, Ming
    Han, Min
    [J]. IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 2023, 34 (10) : 7761 - 7774
  • [38] VAR Model Based Clustering Method for Multivariate Time Series Data
    Deb S.
    [J]. Journal of Mathematical Sciences, 2019, 237 (6) : 754 - 765
  • [39] A Deep Neural Network for Multivariate Time Series Clustering with Result Interpretation
    Xu, Chenxiao
    Huang, Hao
    Yoo, Shinjae
    [J]. 2021 INTERNATIONAL JOINT CONFERENCE ON NEURAL NETWORKS (IJCNN), 2021,
  • [40] Adaptive G–G clustering for fuzzy segmentation of multivariate time series
    Ling Wang
    Hui Zhu
    Gaofeng Jia
    [J]. Stochastic Environmental Research and Risk Assessment, 2020, 34 : 1353 - 1367