An order theoretic framework for overlapping clustering
Discrete Mathematics - Special issue: trends in discrete mathematics
Triadic distance models: axiomatization and least squares representation
Journal of Mathematical Psychology
Towards adaptive Web sites: conceptual framework and case study
Artificial Intelligence - Special issue on Intelligent internet systems
Formal Concept Analysis: Mathematical Foundations
Formal Concept Analysis: Mathematical Foundations
Computing iceberg concept lattices with TITANIC
Data & Knowledge Engineering
Order Structure of Symbolic Assertion Objects
IEEE Transactions on Knowledge and Data Engineering
Identifying objects using cluster and concept analysis
Identifying objects using cluster and concept analysis
Cluster structures and collections of Galois closed entity subsets
Discrete Applied Mathematics
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Contexts where entity descriptions belong to a meet-semilattice are considered. When the entity set is finite, we show that nonempty extensions of concepts assigned to such contexts coincide, casewise, with strong or weak clusters associated with some pairwise or multiway dissimilarity measure. Moreover, by duality principle, a similar result holds when entity descriptions belong to a join-semilattice.