International audienceWe study the relationships among existing results about representations of distributive semilattices by ideals in dimension groups, von Neumann regular rings, C*-algebras, and complemented modular lattices. We prove additional representation results which exhibit further connections with the scattered literature on these different topics
In this paper we have proved a classical characterization of modular join-semilattices. We have also...
Abstract. Recently Yehuda Rav has given the concept of Semi-prime ideals in a general lattice by gen...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
This paper investigates the concepts of distributive ideal, dually distributive ideal and standard i...
AbstractWe construct a distributive 0-semilattice which is not isomorphic to the maximal semilattice...
We prove the following result: Theorem. Every algebraic distributive lattice D with at most N1 compa...
AbstractWe present two examples of distributive algebraic lattices which are not isomorphic to the c...
In this paper, we defined a-distributive semilattice and obtain properties of a-distributive semilat...
summary:In this paper we shall give a survey of the most important characterizations of the notion o...
ABSTRACT. In this paper the concept of a,-semilattice is introduced as a generalization to distribut...
In this paper the concept of a ∗-semilattice is introduced as a generalization to distributive ∗-lat...
ABSTRACT. In this paper the concept of a,-semilattice is introduced as a generalization to distribut...
We prove that for any free lattice F with at least $\aleph_2$ generators in any non-distributive var...
We prove that for any free lattice F with at least $\aleph_2$ generators in any non-distributive var...
Abstract. In this paper, the concept of maximal ideals relative to a fil-ter on posets is introduced...
In this paper we have proved a classical characterization of modular join-semilattices. We have also...
Abstract. Recently Yehuda Rav has given the concept of Semi-prime ideals in a general lattice by gen...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...
This paper investigates the concepts of distributive ideal, dually distributive ideal and standard i...
AbstractWe construct a distributive 0-semilattice which is not isomorphic to the maximal semilattice...
We prove the following result: Theorem. Every algebraic distributive lattice D with at most N1 compa...
AbstractWe present two examples of distributive algebraic lattices which are not isomorphic to the c...
In this paper, we defined a-distributive semilattice and obtain properties of a-distributive semilat...
summary:In this paper we shall give a survey of the most important characterizations of the notion o...
ABSTRACT. In this paper the concept of a,-semilattice is introduced as a generalization to distribut...
In this paper the concept of a ∗-semilattice is introduced as a generalization to distributive ∗-lat...
ABSTRACT. In this paper the concept of a,-semilattice is introduced as a generalization to distribut...
We prove that for any free lattice F with at least $\aleph_2$ generators in any non-distributive var...
We prove that for any free lattice F with at least $\aleph_2$ generators in any non-distributive var...
Abstract. In this paper, the concept of maximal ideals relative to a fil-ter on posets is introduced...
In this paper we have proved a classical characterization of modular join-semilattices. We have also...
Abstract. Recently Yehuda Rav has given the concept of Semi-prime ideals in a general lattice by gen...
We prove that every distributive algebraic lattice with at most $\aleph_1$ compact elements is isomo...