Lattice-valued convergence: Diagonal axioms
Fuzzy Sets and Systems
Lattice-valued convergence spaces and regularity
Fuzzy Sets and Systems
Compactification of lattice-valued convergence spaces
Fuzzy Sets and Systems
Largest and smallest T2-compactifications of lattice-valued convergence spaces
Fuzzy Sets and Systems
Regularity: Lattice-valued Cauchy spaces
Fuzzy Sets and Systems
Diagonal conditions for lattice-valued uniform convergence spaces
Fuzzy Sets and Systems
Modifications: Lattice-valued structures
Fuzzy Sets and Systems
p-Topologicalness and p-regularity for lattice-valued convergence spaces
Fuzzy Sets and Systems
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An alternative characterization of Gahler's definition of regularity of a lattice-valued convergence space is given. In particular, a space is regular exactly whenever convergence of filters remains invariant with respect to taking ''closures.'' Verification employs a slight modification of the work by Jager.