On possible generalization of fuzzy concept lattices using dually isomorphic retracts

DOI10.1016/j.ins.2012.05.004zbMath1250.06001OpenAlexW2092134451MaRDI QIDQ456459

Jozef Pócs

Publication date: 25 October 2012

Published in: Information Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ins.2012.05.004

zbMATH Keywords

fuzzy concept latticeconcept lattice with hedgesweak Galois connection

Mathematics Subject Classification ID

Galois correspondences, closure operators (in relation to ordered sets) (06A15) Generalizations of lattices (06B75)

Related Items (13)

Basic theorem as representation of heterogeneous concept lattices ⋮ A comprehensive survey on formal concept analysis, its research trends and applications ⋮ Connecting concept lattices with bonds induced by external information ⋮ Heterogeneous formal context and its decomposition by heterogeneous fuzzy subsets ⋮ On equivalence of conceptual scaling and generalized one-sided concept lattices ⋮ Selection of appropriate bonds between \(\mathcal{L}\)-fuzzy formal contexts for recommendation tasks ⋮ Formal query systems on contexts and a representation of algebraic lattices ⋮ Constraint heterogeneous concept lattices and concept lattices with heterogeneous hedges ⋮ Multi-adjoint concept lattices with heterogeneous conjunctors and hedges. ⋮ Compatible attribute subcontexts of one-sided vague formal concept lattices ⋮ On Fuzzy Generalizations of Concept Lattices ⋮ Formal concept analysis of higher order ⋮ On heterogeneous formal contexts

Cites Work

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• Note on generating fuzzy concept lattices via Galois connections
• Isotone fuzzy Galois connections with hedges
• Formal concept analysis via multi-adjoint concept lattices
• Concept lattices defined from implication operators
• Non-dual fuzzy connections
• The structure of Galois connections
• Multi-adjoint t-concept lattices
• A lattice-theoretical fixpoint theorem and its applications
• Fuzzy Galois Connections
• A general approach to fuzzy concepts
• A Generalized Concept Lattice
• Residuated Lattices

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