On an open problem for definable subsets of covering approximation spaces

被引:0
|
作者
He, Mei [1 ]
Ge, Ying [2 ]
Qian, Jingyu [3 ]
机构
[1] School Mathematical Science, Huaiyin Normal University, Huaian 223300, China
[2] School of Mathematical Science, Soochow University, Suzhou 215006, China
[3] Department of Mathematics, Yancheng Health Vocational and Technical College, Yancheng 224006, China
关键词
D O I
暂无
中图分类号
学科分类号
摘要
引用
收藏
页码:1184 / 1186
相关论文
共 50 条
  • [31] Continuous Mapping of Covering Approximation Spaces and Topologies Induced by Arbitrary Covering Relations
    Shang, Xiao
    Wang, Pei
    Wu, Ronghuo
    E, Hanyu
    SYMMETRY-BASEL, 2023, 15 (10):
  • [32] An Improved Approximation Ratio for the Covering Steiner Problem
    Computer Science Department, Carnegie Mellon University, Pittsburgh
    PA
    15232, United States
    不详
    MD
    20742, United States
    Theory Comput., 2006, (53-64):
  • [33] APPROXIMATION ALGORITHMS FOR THE GEOMETRIC COVERING SALESMAN PROBLEM
    ARKIN, EM
    HASSIN, R
    DISCRETE APPLIED MATHEMATICS, 1994, 55 (03) : 197 - 218
  • [34] FAST APPROXIMATION ALGORITHMS FOR A NONCONVEX COVERING PROBLEM
    HOCHBAUM, DS
    MAASS, W
    JOURNAL OF ALGORITHMS, 1987, 8 (03) : 305 - 323
  • [35] Approximation Algorithms for Edge-Covering Problem
    Moghaddam, Mohammad Hosseinzadeh
    Bagheri, Alireza
    ADVANCES IN COMPUTER SCIENCE AND ENGINEERING, 2008, 6 : 930 - +
  • [36] Granularity-Wise Separation in Covering Approximation Spaces
    Ge, Ying
    2008 IEEE INTERNATIONAL CONFERENCE ON GRANULAR COMPUTING, VOLS 1 AND 2, 2008, : 238 - 243
  • [37] Algebras of Definable and Rough Sets in Quasi Order-based Approximation Spaces
    Kumar, Arun
    Banerjee, Mohua
    FUNDAMENTA INFORMATICAE, 2015, 141 (01) : 37 - 55
  • [38] HP SPACES OVER OPEN SUBSETS OF RN
    MIYACHI, A
    STUDIA MATHEMATICA, 1990, 95 (03) : 205 - 228
  • [39] The Covering Problem in Rosenbloom-Tsfasman Spaces
    Castoldi, Andre G.
    Monte Carmelo, Emerson L.
    ELECTRONIC JOURNAL OF COMBINATORICS, 2015, 22 (03):
  • [40] Definable Open Sets As Finite Unions of Definable Open Cells
    Andrews, Simon
    NOTRE DAME JOURNAL OF FORMAL LOGIC, 2010, 51 (02) : 247 - 251