Abstract
In this paper, categorical properties of L-fuzzifying convergence spaces are
investigated. It is shown that (1) the category L-FYC of L-fuzzifying
convergence spaces is a strong topological universe; (2) the category L-FYKC
of L-fuzzifying Kent convergence spaces, as a bireflective and
bicoreflective subcategory of L-FYC, is also a strong topological universe;
(3) the category L-FYLC of L-fuzzifying limit spaces, as a bireflective
subcategory of L-FYKC, is a topological universe.
Publisher
National Library of Serbia
Cited by
36 articles.
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