Higher separation axioms in L-topologically generated -topological spaces

Kubiak, Tomasz; Mardones-Pérez, I.

doi:10.1016/s0165-0114(01)00211-1

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Cited by 9 publications

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“…By 1 ∈Copr(L) and (2), we may verify that {C x | x ∈ X}, (X, J ) and (Y, J Y ) satisfy the condition (b) in [9,Theorem 2]. It follows that, for every nonempty finite…”

Section: Then We May Verify Thatmentioning

confidence: 99%

Connectedness and local connectedness in Lowen spaces

2007

Fuzzy Sets and Systems

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“…By 1 ∈Copr(L) and (2), we may verify that {C x | x ∈ X}, (X, J ) and (Y, J Y ) satisfy the condition (b) in [9,Theorem 2]. It follows that, for every nonempty finite…”

Section: Then We May Verify Thatmentioning

confidence: 99%

Connectedness and local connectedness in Lowen spaces

2007

Fuzzy Sets and Systems

View full text Add to dashboard Cite

“…[15,27,16]), while the second one replaces the unit interval I by the Hutton's unit L-interval I(L) with L a meet-continuous lattice (cf. [12][13][14]18]) and provides an adjunction L ٜI L from TOP(I(L)) to TOP(L) which with L = {0, 1} reduces to I ٜ I (cf. [13,14]).…”

Section: Introductionmentioning

confidence: 99%