An Efficient Uncertainty Measure-based Attribute Reduction Approach for Interval-valued Data with Missing Values

被引:17
作者
Shu, Wenhao [1 ]
Qian, Wenbin [2 ]
Xie, Yonghong [3 ]
Tang, Zhaoping [1 ]
机构
[1] East China Jiaotong Univ, Sch Informat Engn, Nanchang 330013, Jiangxi, Peoples R China
[2] Jiangxi Agr Univ, Sch Software, Nanchang 330045, Jiangxi, Peoples R China
[3] Beijing Key Lab Knowledge Engn Mat Sci, Beijing 100083, Peoples R China
关键词
Attribute reduction; rough sets; incomplete data; knowledge discovery; ROUGH SET APPROACH; FEATURE-SELECTION; INCREMENTAL APPROACH; APPROXIMATIONS; SYSTEMS; RULES;
D O I
10.1142/S0218488519500417
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Attribute reduction plays an important role in knowledge discovery and data mining. Confronted with data characterized by the interval and missing values in many data analysis tasks, it is interesting to research the attribute reduction for interval-valued data with missing values. Uncertainty measures can supply efficient viewpoints, which help us to disclose the substantive characteristics of such data. Therefore, this paper addresses the attribute reduction problem based on uncertainty measure for interval-valued data with missing values. At first, an uncertainty measure is provided for measuring candidate attributes, and then an efficient attribute reduction algorithm is developed for the interval-valued data with missing values. To improve the efficiency of attribute reduction, the objects that fall within the positive region are deleted from the whole object set in the process of selecting attributes. Finally, experimental results demonstrate that the proposed algorithm can find a subset of attributes in much shorter time than existing attribute reduction algorithms without losing the classification performance.
引用
收藏
页码:931 / 947
页数:17
相关论文
共 39 条
  • [1] A Decision-Theoretic Rough Set Approach for Dynamic Data Mining
    Chen, Hongmei
    Li, Tianrui
    Luo, Chuan
    Horng, Shi-Jinn
    Wang, Guoyin
    [J]. IEEE TRANSACTIONS ON FUZZY SYSTEMS, 2015, 23 (06) : 1958 - 1970
  • [2] Measures of uncertainty for neighborhood rough sets
    Chen, Yumin
    Xue, Yu
    Ma, Ying
    Xu, Feifei
    [J]. KNOWLEDGE-BASED SYSTEMS, 2017, 120 : 226 - 235
  • [3] Positive approximation and converse approximation in interval-valued fuzzy rough sets
    Cheng, Yi
    Miao, Duoqian
    Feng, Qinrong
    [J]. INFORMATION SCIENCES, 2011, 181 (11) : 2086 - 2110
  • [4] An Uncertainty Measure for Incomplete Decision Tables and Its Applications
    Dai, Jianhua
    Wang, Wentao
    Xu, Qing
    [J]. IEEE TRANSACTIONS ON CYBERNETICS, 2013, 43 (04) : 1277 - 1289
  • [5] Uncertainty measurement for interval-valued decision systems based on extended conditional entropy
    Dai, Jianhua
    Wang, Wentao
    Xu, Qing
    Tian, Haowei
    [J]. KNOWLEDGE-BASED SYSTEMS, 2012, 27 : 443 - 450
  • [6] Consistency-based search in feature selection
    Dash, M
    Liu, HA
    [J]. ARTIFICIAL INTELLIGENCE, 2003, 151 (1-2) : 155 - 176
  • [7] Fuzzy K-means clustering algorithms for interval-valued data based on adaptive quadratic distances
    de Carvalho, Francisco de A. T.
    Tenorio, Camilo P.
    [J]. FUZZY SETS AND SYSTEMS, 2010, 161 (23) : 2978 - 2999
  • [8] Approximate distribution reducts in inconsistent interval-valued ordered decision tables
    Du, Wen Sheng
    Hu, Bao Qing
    [J]. INFORMATION SCIENCES, 2014, 271 : 93 - 114
  • [9] Rough set theory for the interval-valued fuzzy information systems
    Gong, Zengtai
    Sun, Bingzhen
    Chen, Degang
    [J]. INFORMATION SCIENCES, 2008, 178 (08) : 1968 - 1985
  • [10] Generalized probabilistic approximations of incomplete data
    Grzymala-Busse, Jerzy W.
    Clark, Patrick G.
    Kuehnhausen, Martin
    [J]. INTERNATIONAL JOURNAL OF APPROXIMATE REASONING, 2014, 55 (01) : 180 - 196