Approaches for coarsest granularity based near-optimal reduct computation

被引:0
|
作者
Abhimanyu Bar
P. S. V. S. Sai Prasad
机构
[1] University of Hyderabad,School of Computer and Information Sciences
来源
Applied Intelligence | 2023年 / 53卷
关键词
Feature selection; Near-optimal reduct; Sequential backward elimination method; search method; Rough set theory; Granular computing (GrC);
D O I
暂无
中图分类号
学科分类号
摘要
Traditionally, the shortest length has been used as the optimality criterion in rough set based optimal / near-optimal reduct computation. A more generalizable alternative to the optimal reduct computation approach was recently introduced, with the coarsest granular space as the optimality criterion. However, owing to exponential time complexity, it is not scalable to even moderate-sized data sets. This article investigates to formulate two near-optimal reduct computation alternatives for scaling comparatively larger data sets. The first algorithm employs a controlled A∗ search based strategy to find a near-optimal reduct while reducing both space utilization and computational time. Whereas, the second algorithm employs a greedy sequential backward elimination (SBE) strategy on the higher granular space attribute ordering for achieving coarsest granular space based near-optimal reduct. The comparative experimental study is conducted among the proposed approaches with the coarsest granular space based optimal reduct algorithm A∗RSOR and state-of-the-art shortest length based optimal and near-optimal reduct algorithms. The experimental study amply validates the relevance of the proposed approaches in obtaining near-optimal reduct with increased scalability and comparable or improved generalizable classification models induction.
引用
收藏
页码:4231 / 4256
页数:25
相关论文
共 50 条
  • [1] Approaches for coarsest granularity based near-optimal reduct computation
    Bar, Abhimanyu
    Prasad, P. S. V. S. Sai
    [J]. APPLIED INTELLIGENCE, 2023, 53 (04) : 4231 - 4256
  • [2] Coarsest granularity-based optimal reduct using A* search
    Abhimanyu Bar
    Anil Kumar
    P. S. V. S. Sai Prasad
    [J]. Granular Computing, 2023, 8 : 45 - 66
  • [3] Coarsest granularity-based optimal reduct using A* search
    Bar, Abhimanyu
    Kumar, Anil
    Sai Prasad, P. S. V. S.
    [J]. GRANULAR COMPUTING, 2023, 8 (01) : 45 - 66
  • [4] Near-Optimal Distributed Computation of Small Vertex Cuts
    Parter, Merav
    Petruschka, Asaf
    [J]. arXiv, 2022,
  • [5] Near-optimal distributed computation of small vertex cuts
    Parter, Merav
    Petruschka, Asaf
    [J]. DISTRIBUTED COMPUTING, 2024, 37 (02) : 67 - 88
  • [6] Near-optimal Steiner tree computation powered by node embeddings
    Yang, Boyu
    Zheng, Weiguo
    [J]. KNOWLEDGE AND INFORMATION SYSTEMS, 2023, 65 (11) : 4563 - 4583
  • [7] Near-optimal Steiner tree computation powered by node embeddings
    Boyu Yang
    Weiguo Zheng
    [J]. Knowledge and Information Systems, 2023, 65 : 4563 - 4583
  • [8] Near-Optimal Comparison Based Clustering
    Perrot, Michael
    Esser, Pascal Mattia
    Ghoshdastidar, Debarghya
    [J]. ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 33, NEURIPS 2020, 2020, 33
  • [9] COMPUTATION OF THE NEAR-OPTIMAL TEMPERATURE AND INITIATOR POLICIES FOR A BATCH POLYMERIZATION REACTOR
    THOMAS, IM
    KIPARISSIDES, C
    [J]. CANADIAN JOURNAL OF CHEMICAL ENGINEERING, 1984, 62 (02): : 284 - 291
  • [10] Balanced Byzantine Reliable Broadcast with Near-Optimal Communication and Improved Computation
    Alhaddad, Nicolas
    Das, Sourav
    Duan, Sisi
    Ren, Ling
    Varia, Mayank
    Xiang, Zhuolun
    Zhang, Haibin
    [J]. PROCEEDINGS OF THE 2022 ACM SYMPOSIUM ON PRINCIPLES OF DISTRIBUTED COMPUTING, PODC 2022, 2022, : 399 - 417