Weakly independent subsets in lattices

DOI10.1007/BF01278596zbMath0569.06006OpenAlexW2027543491MaRDI QIDQ1061155

E. Tamás Schmidt, Andras P. Huhn, Gábor Czédli

Publication date: 1985

Published in: Algebra Universalis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01278596

zbMATH Keywords

basisfinite distributive latticejoin irreducible elementsmaximal weakly independent setsublattice of maximal length

Mathematics Subject Classification ID

Structure and representation theory of distributive lattices (06D05) Structure theory of lattices (06B05)

Related Items (15)

\(*\)-independent subsets in modular lattices of breadth two ⋮ Unnamed Item ⋮ My collaboration with E. T. Schmidt spanning six decades ⋮ Two notes on independent subsets in lattices ⋮ Elementary proof techniques for the maximum number of islands ⋮ CD-independent subsets in meet-distributive lattices. ⋮ The possible number of islands on the sea ⋮ On weakly independent subsets in lattices ⋮ Distributive sublattices and weakly independent subsets in modular lattices ⋮ The number of rectangular islands by means of distributive lattices ⋮ The number of triangular islands on a triangular grid ⋮ Lower bound on the size of weak bases in lattices ⋮ SYSTEMS OF ISLANDS WITH CONTINUOUS HEIGHT FUNCTIONS ⋮ Weak bases in modular lattices ⋮ A tribute to András Huhn

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