Distributive lattices whose congruence lattice is Stone.

Heleyová, Z.

Displaying similar documents to “Distributive lattices whose congruence lattice is Stone.”

On Raney's theorems for completely distributive complete lattices

Gabriele H. Greco (1988)

Colloquium Mathematicae

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Finite-distributive atomistic lattices

Janowitz, M.F., Coté, N.H. (1976)

Portugaliae mathematica

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Completely distributive latices

M. Lambrou (1983)

Fundamenta Mathematicae

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Congruence representations of join-homomorphisms of distributive lattices: a short proof

George Grätzer, Harry Lakser, E. Tamás Schmidt (1996)

Mathematica Slovaca

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Distributive associative near lattices

Dietmar Schweigert (1985)

Mathematica Slovaca

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Varieties of Distributive Rotational Lattices

Gábor Czédli, Ildikó V. Nagy (2013)

Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica

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A rotational lattice is a structure $〈 L; \lor, \land, g 〉$ where $L = 〈 L; \lor, \land 〉$ is a lattice and $g$ is a lattice automorphism of finite order. We describe the subdirectly irreducible distributive rotational lattices. Using Jónsson’s lemma, this leads to a description of all varieties of distributive rotational lattices.

$W$ -isomorphisms of distributive lattices

Ján Jakubík (1976)

Czechoslovak Mathematical Journal

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Displaying similar documents to “Distributive lattices whose congruence lattice is Stone.”

On Raney's theorems for completely distributive complete lattices

Finite-distributive atomistic lattices

Completely distributive latices

Congruence representations of join-homomorphisms of distributive lattices: a short proof

Distributive associative near lattices

Varieties of Distributive Rotational Lattices

W -isomorphisms of distributive lattices

$W$ -isomorphisms of distributive lattices