Rough concept lattices and domains

DOI10.1016/j.apal.2008.09.028zbMath1169.06004OpenAlexW2062238175MaRDI QIDQ1023298

Yinbin Lei, Mao-Kang Luo

Publication date: 11 June 2009

Published in: Annals of Pure and Applied Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.apal.2008.09.028

zbMATH Keywords

Galois connectioninformation systemrepresentation theoremsalgebraic latticeScott domainrough approximable concept

Mathematics Subject Classification ID

Complete lattices, completions (06B23) Representation theory of lattices (06B15) Continuous lattices and posets, applications (06B35)

Related Items (18)

Possibility-theoretic extension of derivation operators in formal concept analysis over fuzzy lattices ⋮ On the order-theoretic properties of lower concept formula systems ⋮ Multi-adjoint property-oriented and object-oriented concept lattices ⋮ On Rough Concept Lattices ⋮ Formal query systems on contexts and a representation of algebraic lattices ⋮ New representations of algebraic domains and algebraic L-domains via closure systems ⋮ OnL-fuzzy Chu correspondences ⋮ Rough-set concept analysis: interpreting RS-definable concepts based on ideas from formal concept analysis ⋮ On multi-adjoint concept lattices based on heterogeneous conjunctors ⋮ Multi-adjoint concept lattices with heterogeneous conjunctors and hedges. ⋮ Revising the link between \(L\)-Chu correspondences and completely lattice \(L\)-ordered sets. ⋮ Multi-adjoint t-concept lattices ⋮ Unnamed Item ⋮ Locally complete consistent F-augmented contexts: a category-theoretic representation of algebraic L-domains ⋮ A representation of continuous domains via relationally approximable concepts in a generalized framework of formal concept analysis ⋮ On homogeneousL-bonds and heterogeneousL-bonds ⋮ Unnamed Item ⋮ A categorical representation of algebraic domains based on variations of rough approximable concepts

Cites Work

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• Chu spaces, concept lattices, and domains
• Domain theory in logical form
• Rough sets
• Continuous Lattices and Domains
• Conceptual Structures at Work
• Rough Sets and Current Trends in Computing

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