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L-拓扑空间的局部S*-紧性

韩红霞   

  1. 运城学院 应用数学系, 山西 运城 044000
  • 收稿日期:1900-01-01 修回日期:1900-01-01 出版日期:2006-10-24 发布日期:2006-10-24
  • 通讯作者: 韩红霞

Local S*-compactness of L-topological spaces

HAN Hong-xia   

  1. Department of Applied Mathematics, Yuncheng College, Yuncheng 044000, Shanxi, China
  • Received:1900-01-01 Revised:1900-01-01 Online:2006-10-24 Published:2006-10-24
  • Contact: HAN Hong-xia

摘要: 定义了L-拓扑空间的局部S*-紧性, 证明了这种局部S*-紧性是L-好的推广, 是闭可遗传的, 是可乘的, 且在连续的、开的、满的L值Zadeh型函数下保持不变。

关键词: L-拓扑空间, 局部S*-紧性 , 完全S*-紧集

Abstract: The notion of local S*-compactness of L-topological spaces was introduced. It was proved that the local S*-compactness is an L-good extension, which is inherited by a closed subspace, multiplicative, and invariable under the continuous open subjective Zadeh function.

Key words: local S*-compactness , completely S*-compact sets, L-topological spaces

中图分类号: 

  • O189.1
[1] 刘红平,孟广武 . L-拓扑空间中的*-拟仿紧性[J]. J4, 2008, 43(8): 38-41 .
[2] 韩红霞 . L-拓扑空间的(强)相对半紧性[J]. J4, 2008, 43(6): 64-67 .
[3] 刘红平,孟广武 . L-拓扑空间中的F*-仿紧性[J]. J4, 2008, 43(3): 75-79 .
[4] 于 娜,孟 晗,孟广武 . L-拓扑空间的Os-r连通性[J]. J4, 2008, 43(3): 87-91 .
[5] 于 跃,孟广武 . 关于L-拓扑空间的超分离性的注[J]. J4, 2008, 43(2): 44-47 .
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