Categories of fuzzy preorders, approximation operators and Alexandrov topologies1
From MaRDI portal
Publication:5275231
DOI10.3233/JIFS-152398zbMath1366.18004OpenAlexW2492602586MaRDI QIDQ5275231
No author found.
Publication date: 11 July 2017
Published in: Journal of Intelligent & Fuzzy Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3233/jifs-152398
fuzzy preorderscomplete residuated latticesAlexandrov topologies(upper, lower, join-meet) approximation operators
Related Items (7)
APPROXIMATION OPERATORS AND FUZZY ROUGH SETS IN CO-RESIDUATED LATTICES ⋮ Distance spaces, Alexandrov pretopologies and join-meet operators ⋮ Unnamed Item ⋮ Unnamed Item ⋮ The properties of residuated connections and Alexandrov topologies ⋮ FUZZY JOIN AND MEET PRESERVING MAPS ON ALEXANDROV L-PRETOPOLOGIES ⋮ Unnamed Item
Cites Work
- On approximate-type systems generated by \( L\)-relations
- Towards the theory of \(\mathbb M\)-approximate systems: Fundamentals and examples
- Fuzzy rough sets, fuzzy preorders and fuzzy topologies
- Reduction of fuzzy automata by means of fuzzy quasi-orders
- Fuzzy preorder and fuzzy topology
- Generalized rough sets based on reflexive and transitive relations
- Concept lattices of fuzzy contexts: formal concept analysis vs. rough set theory
- An axiomatic approach of fuzzy rough sets based on residuated lattices
- Fuzzy complete lattices
- On relationships among fuzzy approximation operators, fuzzy topology, and fuzzy automata.
- A comparative study of fuzzy rough sets
- On the topological properties of fuzzy rough sets
- On relationship between modified sets, topological spaces and rough sets
- Continuity in quantitative domains
- \((L,\odot)\)-approximation spaces and \((L,\odot)\)-fuzzy quasi-uniform spaces
- \(I\)-fuzzy Alexandrov topologies and specialization orders
- Topological and lattice structures of \(\mathcal L\)-fuzzy rough sets determined by lower and upper sets
- ALEXANDROV L-TOPOLOGIES
- Rough sets
This page was built for publication: Categories of fuzzy preorders, approximation operators and Alexandrov topologies1