直观模糊性特别拓扑空间中的S- 可数性及S- Lindelof空间

在直观模糊特别拓扑空间中引入 S- 可数性及S- Lindelof空间的概念,一个直观模糊特别半开集族{Aa | a∈I } 是( x ,τ) 的 S- 基, 当且仅当每一个直观模糊特别集均为集族{ Aa | a∈I } 的元的并; 每一满足S- 第二可数性的直观模型特别拓扑空间也满足S- 第一可数性公理;满足S- 第二可数性公理的直观模糊特别拓扑空间是S- Lindelof 空间; S紧空间是 S- Lindelof 空间.

S-Countability and S-Lindelof Space in Intuitionistic Fuzzy Special Topological Space

In this paper,The concepts of S- Base S- Countablility and S-Lindelof space in intuitionistic fuzzy special topological spaces are introducted. Some properties are given:A family { Aa, a ∈ I } of IFFSOS is a S- base of (X , τ) if and only if amy IFFSOS is the suprema of a collection of { Aa, a∈ I } , If an IFSTS satisfies second a xiom of count-ablility, it satisfies first axiom of countability. An IFSTS satisfied second axiom of countaility is a S- Lindelof space, A S- Comparct space is a S- Lindelof space.