• 제목/요약/키워드: r-semi-generalized fuzzy closed sets

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R-SEMI-GENERALIZED FUZZY CONTINUOUS MAPS

  • Min, Won Keun;Park, Chun-Kee
    • Korean Journal of Mathematics
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    • 제15권1호
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    • pp.27-37
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    • 2007
  • In this paper, we introduce the concepts of r-semi-generalized fuzzy closed sets, r-semi-generalized fuzzy open sets, r-semi-generalized fuzzy continuous maps in fuzzy topological spaces and investigate some of their properties.

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GENERALIZED FUZZY CLOSED SETS ON INTUITIONISTIC FUZZY TOPOLOGICAL SPACES

  • Kim, Jin Tae;Lee, Seok Jong
    • 충청수학회지
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    • 제35권3호
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    • pp.243-254
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    • 2022
  • In this paper, we introduce three different concepts of closed sets on the intuitionistic fuzzy topological spaces, i.e., the generalized fuzzy (r, s)-closed, semi-generalized fuzzy (r, s)-closed, and generalized fuzzy (r, s)-semiclosed sets on intuitionistic fuzzy topological spaces in Šostak's sense. Also we investigate their properties and the relationships among these generalized fuzzy closed sets.

R-SEMI-GENERALIZED FUZZY COMPACTNESS

  • Park, Chun-Kee;Min, Won Keun
    • Korean Journal of Mathematics
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    • 제16권3호
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    • pp.291-300
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    • 2008
  • In this paper, we introduce several types of r-semi-generalized fuzzy compactness and fuzzy r-compactness in fuzzy topological spaces and investigate the relations between these compactness.

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ON FUZZY BITOPOLOGICAL SPACES IN ŠOSTAK'S SENSE (II)

  • Ramadan, Ahmed Abd El-Kader;Abbas, Salah El-Deen;El-Latif, Ahmed Aref Abd
    • 대한수학회논문집
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    • 제25권3호
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    • pp.457-475
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    • 2010
  • In this paper, we have use a fuzzy bitopological space (X, $\tau_1$, $\tau_2$) to create a family $\tau_{ij}^s$ which is a supra fuzzy topology on X. Also, we introduce and study the concepts of r-($\tau_i$, $\tau_j$)-generalized fuzzy regular closed, r-($\tau_i$, $\tau_j$)-generalized fuzzy strongly semi-closed and r-($\tau_i$, $\tau_j$)-generalized fuzzy regular strongly semi-closed sets in fuzzy bitopological space in the sense of $\check{S}$ostak. Also, these classes of fuzzy subsets are applied for constructing several type of fuzzy closed mapping and some type of fuzzy separation axioms called fuzzy binormal, fuzzy mildly binormal and fuzzy almost pairwise normal.