Axiomatics for fuzzy rough sets
Fuzzy Sets and Systems
Rough Sets: Theoretical Aspects of Reasoning about Data
Rough Sets: Theoretical Aspects of Reasoning about Data
A comparative study of fuzzy rough sets
Fuzzy Sets and Systems
Information Sciences—Informatics and Computer Science: An International Journal
A unifying study between modal-like operators, topologies and fuzzy sets
Fuzzy Sets and Systems
Construction of rough approximations in fuzzy setting
Fuzzy Sets and Systems
Generalized rough sets based on reflexive and transitive relations
Information Sciences: an International Journal
Note on "Generalized rough sets based on reflexive and transitive relations"
Information Sciences: an International Journal
An axiomatic approach of fuzzy rough sets based on residuated lattices
Computers & Mathematics with Applications
Fuzzy Sets and Systems
On characterizations of ( I,T)-fuzzy rough approximation operators
Fuzzy Sets and Systems
Continuity in quantitative domains
Fuzzy Sets and Systems
Characterisation of main classes of fuzzy relations using fuzzy modal operators
Fuzzy Sets and Systems
On the topological properties of fuzzy rough sets
Fuzzy Sets and Systems
Constructive and algebraic methods of the theory of rough sets
Information Sciences: an International Journal
Fuzzy rough sets based on residuated lattices
Transactions on Rough Sets II
Fuzzy rough sets, fuzzy preorders and fuzzy topologies
Fuzzy Sets and Systems
Topological and lattice structures of L-fuzzy rough sets determined by lower and upper sets
Information Sciences: an International Journal
The necessary and sufficient conditions for a fuzzy relation being Τ-Euclidean
Information Sciences: an International Journal
Generalized fuzzy rough approximation operators determined by fuzzy implicators
International Journal of Approximate Reasoning
On fuzzy topological structures of rough fuzzy sets
Transactions on Rough Sets XVI
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Various fuzzy generalizations of rough approximations have been proposed in the literature. This paper is devoted to the discussion of the relationship between L-fuzzy rough sets and L-topologies on an arbitrary universe. Finally, one-to-one correspondence between the set of all reflexive, transitive L-relations and the set of all Alexandrov L-topologies is obtained.