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Fuzzy Sets and Systems, 1995
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Ali Kandil +2 more
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Ali Kandil +2 more
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2018
Summary: We study \(T_{0}\)-\(Q\)-bitopological spaces and sober \(Q\)-bitopological spaces and their relationship with two particular Sierpinski objects in the category of \(Q\)-bitopological spaces. The epireflective hulls of both these Sierpinski objects in the category of \(Q\)-bitopological spaces turn out to be the category of \(T_0\)-\(Q ...
Noor, Rana +2 more
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Summary: We study \(T_{0}\)-\(Q\)-bitopological spaces and sober \(Q\)-bitopological spaces and their relationship with two particular Sierpinski objects in the category of \(Q\)-bitopological spaces. The epireflective hulls of both these Sierpinski objects in the category of \(Q\)-bitopological spaces turn out to be the category of \(T_0\)-\(Q ...
Noor, Rana +2 more
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On Soft Bitopological Ordered Spaces
Malaysian Journal of Mathematical SciencesThis paper introduces soft bitopological ordered spaces, combining soft topological spaces with partial order relations. The authors extensively investigate increasing, decreasing, and balancing pairwise open and closed soft sets, analyzing their properties.
Shalil, S. H. +2 more
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Almost Menger Property in Bitopological Spaces
Ukrainian Mathematical Journal, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
ÖZÇAĞ, SELMA, Eysen, A. E.
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On separation axioms in fuzzy bitopological spaces
Fuzzy Sets and Systems, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On pairwise Baire bitopological spaces
Publicationes Mathematicae Debrecen, 1999A triple \((X,P,L)\), where \(P\) and \(L\) are topologies on the set \(X\), is said to be \(P\)-\(L\) Baire if each nonvoid \(P\)-open subset is \(L\)-\(P\)-second category in \(X\), i.e. is not at most a countable union of \(P\)-\(L\)-nowhere dense subsets of \(X\).
Alegre, C., Ferrer, J., Gregori, V.
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Bibliography on bitopological spaces. III
1995See the review in Zbl 0890.54028.
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1990
[For part II see the preceding review.] The author continues his study of bitopological spaces. This paper considers the following: connections between bitopologies and various asymmetric proximity relations, internal characterizations of complete regularity in bispaces, and compactifications of bispaces.
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[For part II see the preceding review.] The author continues his study of bitopological spaces. This paper considers the following: connections between bitopologies and various asymmetric proximity relations, internal characterizations of complete regularity in bispaces, and compactifications of bispaces.
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Connectedness in Bitopological Spaces
2018In the present section we discuss connectedness in bitopological spaces. The notion of connectedness in bitopological spaces was introduced by William J. Pervin in 1967 (P. 2).
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