Add to ORKGIn this paper, we describe all modular and distributive lattices which are isomorphic to the congruence lattices of monounary algebras
Let the finite distributive lattice D be isomorphic to the congruence lattice of a finite lattice L....
Abstract. We introduce rectangular lattices, a special type of planar semi-modular lattices. We show...
International audienceThe Congruence Lattice Problem asks whether every algebraic distributive latti...
AbstractWe prove that every distributive algebraic lattice with at most ℵ1 compact elements is isomo...
Some elements of tame congruence theory can be applied to quasiorder lattices instead of congruence ...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
For an arbitrary lattice identity implying modularity (or at least congruence modularity) a Mal&apos...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
AbstractLet L be a bounded lattice, let [a,b] and [c,d] be intervals of L, and let ϕ:[a,b]→[c,d] be ...
summary:Using congruence schemes we formulate new characterizations of congruence distributive, arit...
We focus on a possible generalisation of the theory of congruences on a lattice to a more general fr...
Abstract. In this paper, we use the theory of natural duality to study subalgebra lattices in the fi...
In lattice theory the two well known equational class of lattices are the distributive lattices and ...
AbstractIn 1983, Wille raised the question: Is every complete lattice L isomorphic to the lattice of...
AbstractIn 1983, Wille raised the question: Is every complete lattice L isomorphic to the lattice of...
Let the finite distributive lattice D be isomorphic to the congruence lattice of a finite lattice L....
Abstract. We introduce rectangular lattices, a special type of planar semi-modular lattices. We show...
International audienceThe Congruence Lattice Problem asks whether every algebraic distributive latti...
AbstractWe prove that every distributive algebraic lattice with at most ℵ1 compact elements is isomo...
Some elements of tame congruence theory can be applied to quasiorder lattices instead of congruence ...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
For an arbitrary lattice identity implying modularity (or at least congruence modularity) a Mal&apos...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
AbstractLet L be a bounded lattice, let [a,b] and [c,d] be intervals of L, and let ϕ:[a,b]→[c,d] be ...
summary:Using congruence schemes we formulate new characterizations of congruence distributive, arit...
We focus on a possible generalisation of the theory of congruences on a lattice to a more general fr...
Abstract. In this paper, we use the theory of natural duality to study subalgebra lattices in the fi...
In lattice theory the two well known equational class of lattices are the distributive lattices and ...
AbstractIn 1983, Wille raised the question: Is every complete lattice L isomorphic to the lattice of...
AbstractIn 1983, Wille raised the question: Is every complete lattice L isomorphic to the lattice of...
Let the finite distributive lattice D be isomorphic to the congruence lattice of a finite lattice L....
Abstract. We introduce rectangular lattices, a special type of planar semi-modular lattices. We show...
International audienceThe Congruence Lattice Problem asks whether every algebraic distributive latti...