On basic conditions to generate multi-adjoint concept lattices via Galois connections

DOI10.1080/03081079.2013.879302zbMath1320.06005OpenAlexW2050239135MaRDI QIDQ5411882

Jesús Medina, Juan Carlos Díaz-Moreno, Manuel Ojeda Aciego

Publication date: 25 April 2014

Published in: International Journal of General Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/03081079.2013.879302

zbMATH Keywords

formal concept analysisGalois connectionsmulti-adjoint concept lattices

Mathematics Subject Classification ID

Knowledge representation (68T30) Galois correspondences, closure operators (in relation to ordered sets) (06A15) Generalizations of lattices (06B75)

Related Items

Adjoint negations, more than residuated negations ⋮ Preferences in discrete multi-adjoint formal concept analysis ⋮ Multi-adjoint lattice logic and truth-stressing hedges ⋮ Algebraic structure and characterization of adjoint triples ⋮ Approximating fuzzy relation equations through concept lattices ⋮ Multi-adjoint algebras versus non-commutative residuated structures ⋮ Representation of fuzzy subsets by Galois connections ⋮ Characterization of the infimum of classes induced by an attribute reduction in FCA ⋮ Constraint heterogeneous concept lattices and concept lattices with heterogeneous hedges ⋮ Unnamed Item ⋮ On Fuzzy Generalizations of Concept Lattices ⋮ On homogeneousL-bonds and heterogeneousL-bonds ⋮ Adjoint Triples and Residuated Aggregators

Cites Work

• Multi-adjoint property-oriented and object-oriented concept lattices
• Power contexts and their concept lattices
• The use of linguistic variables and fuzzy propositions in the \(L\)-fuzzy concept theory
• On multi-adjoint concept lattices based on heterogeneous conjunctors
• Similarity measures in formal concept analysis
• Concept lattices of fuzzy contexts: formal concept analysis vs. rough set theory
• Formal concept analysis via multi-adjoint concept lattices
• Possibility theory and formal concept analysis: characterizing independent sub-contexts
• Non-dual fuzzy connections
• Possibility-theoretic extension of derivation operators in formal concept analysis over fuzzy lattices
• Multi-adjoint t-concept lattices
• A multiview approach for intelligent data analysis based on data operators

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