Journal of Shandong University(Engineering Science) ›› 2025, Vol. 55 ›› Issue (6): 45-57.doi: 10.6040/j.issn.1672-3961.0.2024.111

• Machine Learning & Data Mining • Previous Articles    

Incremental attribute reduction of interval-valued decision-making information systems from the perspective of knowledge granularity

QIU Liqin1,2, WANG Lei1,2*, YU Yue1,2, SUN Yahui1,2   

  1. QIU Liqin1, 2, WANG Lei1, 2*, YU Yue1, 2, SUN Yahui1, 2(1. School of Information Engineering, Jiangxi University of Water Resources and Electric Power, Nanchang 330099, Jiangxi, China;
    2. Jiangxi Province Key Laboratory of Smart Water Conservancy(Jiangxi University of Water Resources and Electric Power), Nanchang 330099, Jiangxi, China
  • Published:2025-12-22

Abstract: In view of the inefficiency of non-incremental attribute reduction in interval-valued decision-making information systems, the concept of knowledge granularity was extended to interval-valued decision-making information systems, and incremental attribute reduction in interval-valued decision-making information systems was systematically investigated from the viewpoint of knowledge granularity. The concept of tolerance degree was introduced into interval-valued decision-making information systems and the measurement method of interval-valued tolerance degree was improved; the tolerance relation was determined according to the tolerance degree and the corresponding tolerance relation matrix was constructed. This led to an calculation method of the knowledge granularity in the interval-valued decision-making information system based on the matrix; The updating mechanism of knowledge granularity under the condition of change in the object set was explored, based on which the attribute importance was represented by knowledge granularity, and an incremental attribute reduction algorithm was constructed with the attribute importance as the heuristic information. The experiments of the incremental attribute reduction algorithm were implemented on 6 selected UCI datasets. The experimental results demonstrated that the incremental attribute reduction method consumed less time than the non-incremental method without compromising the accuracy of the reduction results, indicating that the incremental method was more efficient.

Key words: attribute reduction, tolerance degree, interval-valued decision-making information systems, knowledge granularity, incremental learning

CLC Number: 

  • TP391
[1] PAWLAK Z. Rough sets[J]. International Journal of Computer & Information Sciences, 1982, 11(5): 341-356.
[2] 黄锦静, 陈岱, 李梦天. 基于粗糙集的决策树在医疗诊断中的应用[J]. 计算机技术与发展, 2017, 27(12): 148-152. HUANG Jinjing, CHEN Dai, LI Mengtian. Application of decision tree based on rough set in medical diagnosis[J]. Computer Technology and Development, 2017, 27(12): 148-152.
[3] TIEW S T, CHEW Y E, LEE H Y, et al. A fragrance prediction model for molecules using rough set-based machine learning[J]. Chemie Ingenieur Technik, 2023, 95(3): 438-446.
[4] 王江荣, 黄建华, 罗资琴, 等. 基于粗糙集的Logistic回归模型在矿井突水模式识别中的应用[J]. 煤田地质与勘探, 2015, 43(6): 70-74. WANG Jiangrong, HUANG Jianhua, LUO Ziqin, et al. Application of Logistic regression model based on rough set in recognition of mine water inrush pattern[J]. Coal Geology & Exploration, 2015, 43(6): 70-74.
[5] QI Z H, LI H, LIU F, et al. Fusion decision strategies for multiple criterion preferences based on three-way decision[J].Information Fusion, 2024, 108: 102356.
[6] DAI J H, WANG Z Y, HUANG W Y. Interval-valued fuzzy discernibility pair approach for attribute reduction in incomplete interval-valued information systems[J]. Information Sciences, 2023, 642: 119215.
[7] CHEN Y Y, LI Z W, ZHANG G Q. Attribute reduction in an incomplete interval-valued decision information system[J]. IEEE Access, 2021, 9: 64539-64557.
[8] LI W T, ZHOU H X, XU W H, et al. Interval dominance-based feature selection for interval-valued ordered data[J]. IEEE Transactions on Neural Networks and Learning Systems, 2023, 34(10): 6898-6912.
[9] LIU X F, DAI J H, CHEN J L, et al. A fuzzy α-similarity relation-based attribute reduction approach in incomplete interval-valued information systems[J]. Applied Soft Computing, 2021, 109: 107593.
[10] ZHANG X, MEI C L, CHEN D G, et al. Multi-confidence rule acquisition and confidence-preserved attribute reduction in interval-valued decision systems[J]. International Journal of Approximate Reasoning, 2014, 55(8): 1787-1804.
[11] CHEN B W, ZHANG X Y, YANG J L. Feature selections based on three improved condition entropies and one new similarity degree in interval-valued decision systems[J]. Engineering Applications of Artificial Intelligence, 2023, 126: 107165.
[12] 李磊涛, 张楠, 童向荣, 等. 基于差别矩阵的区间值决策系统β分布约简[J]. 计算机应用, 2021, 41(4): 1084-1092. LI Leitao, ZHANG Nan, TONG Xiangrong, et al. β-distribution reduction based on discernibility matrix in interval-valued decision systems[J]. Journal of Computer Applications, 2021, 41(4): 1084-1092.
[13] 唐鹏飞,莫智文,谢鑫. 区间值决策表中基于相对知识粒度的属性约简[J]. 重庆理工大学学报(自然科学), 2021, 35(11): 286-292. TANG Pengfei, MO Zhiwen, XIE Xin. Attribute reduction based on relative knowledge granularity in interval-valued decision table[J]. Journal of Chongqing University of Technology(Natural Science), 2021, 35(11): 286-292.
[14] ZHANG Y Y, LI T R, LUO C, et al. Incremental updating of rough approximations in interval-valued information systems under attribute generalization[J]. Information Sciences, 2016, 373: 461-475.
[15] YANG L, QIN K Y, SANG B B, et al. Dynamic fuzzy neighborhood rough set approach for interval-valued information systems with fuzzy decision[J]. Applied Soft Computing, 2021, 111: 107679.
[16] ZHANG X Y, LI J R. Incremental feature selection approach to interval-valued fuzzy decision information systems based on λ-fuzzy similarity self-information[J]. Information Sciences, 2023, 625: 593-619.
[17] 张迎迎, 李天瑞. 区间值信息系统中一种极大相容类的增量更新算法[J]. 小型微型计算机系统, 2017, 38(7): 1573-1579. ZHANG Yingying, LI Tianrui. Incremental algorithm for updating maximal consistent classes in interval-valued information system[J]. Journal of Chinese Computer Systems, 2017, 38(7): 1573-1579.
[18] DAI J H, WANG W T, XU Q, et al. Uncertainty measurement for interval-valued decision systems based on extended conditional entropy[J]. Knowledge-Based Systems, 2012, 27: 443-450.
[19] 王磊, 李天瑞. 一种基于矩阵的知识粒度计算方法[J]. 模式识别与人工智能, 2013, 26(5): 447-453. WANG Lei, LI Tianrui. A matrix-based approach for calculation of knowledge granulation[J]. Pattern Recognition and Artificial Intelligence, 2013, 26(5): 447-453.
[20] SANG B B, CHEN H M, YANG L, et al. Feature selection for dynamic interval-valued ordered data based on fuzzy dominance neighborhood rough set[J]. Knowledge-Based Systems, 2021, 227: 107223.
[21] 焦玉清, 张勇. 基于区间值信息系统的信息熵增量式属性约简算法[J]. 绥化学院学报, 2021, 41(9): 141-147. JIAO Yuqing, ZHANG Yong. Incremental attribute reduction of information entropy in interval-valued information system[J]. Journal of Suihua University, 2021, 41(9): 141-147.
[22] 鲍迪, 张楠, 童向荣, 等. 区间值决策表的正域增量式属性约简算法[J]. 计算机应用, 2019, 39(8): 2288-2296. BAO Di, ZHANG Nan, TONG Xiangrong, et al. Incremental attribute reduction algorithm of positive region in interval-valued decision tables[J]. Journal of Computer Applications, 2019, 39(8): 2288-2296.
[23] JING Y G, LI T R, LUO C, et al. An incremental approach for attribute reduction based on knowledge granularity[J]. Knowledge-Based Systems, 2016, 104: 24-38.
[1] JING Yunge, LI Tianrui. An incremental approach for reduction based on knowledge granularity [J]. JOURNAL OF SHANDONG UNIVERSITY (ENGINEERING SCIENCE), 2016, 46(1): 1-9.
[2] XIN Liling, HE Wei, YU Jian, JIA Caiyan. An outlier detection algorithm based on density difference [J]. JOURNAL OF SHANDONG UNIVERSITY (ENGINEERING SCIENCE), 2015, 45(3): 7-14.
[3] CHEN Yu-ming, WU Ke-shou, XIE Rong-sheng. Reduction for decision table based on relative knowledge granularity [J]. JOURNAL OF SHANDONG UNIVERSITY (ENGINEERING SCIENCE), 2012, 42(6): 8-12.
[4] ZHAI Jun-hai, GAO Yuan-yuan, WANG Xi-zhao, CHEN Jun-fen. An attribute reduction algorithm based on partition subset [J]. JOURNAL OF SHANDONG UNIVERSITY (ENGINEERING SCIENCE), 2011, 41(4): 24-28.
[5] GUAN Yan-yong,HU Hai-qing,WANG Hong-kai . Indiscernible relation in α-rough sets model [J]. JOURNAL OF SHANDONG UNIVERSITY (ENGINEERING SCIENCE), 2006, 36(1): 75-80 .
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