Distances between partially ordered sets
A distance between finite partially ordered sets is studied. It is a certain measure of the difference of their structure.
Distinguished completion of a direct product of lattice ordered groups
The distinguished completion of a lattice ordered group was investigated by Ball [1], [2], [3]. An analogous notion for -algebras was dealt with by the author [7]. In the present paper we prove that if a lattice ordered group is a direct product of lattice ordered groups
Distinguished extensions of an -algebra
Distinguishing subsets in lattices
Distinguishing subsets in semilattices
Distributive associative near lattices
Distributive lattices have the intersection property
Distributive lattices form an important, well-behaved class of lattices. They are instances of two larger classes of lattices: congruence-uniform and semidistributive lattices. Congruence-uniform lattices allow for a remarkable second order of their elements: the core label order; semidistributive lattices naturally possess an associated flag simplicial complex: the canonical join complex. In this article we present a characterization of finite distributive lattices in terms of the core label order...
Distributive lattices whose congruence lattice is Stone.
Distributive lattices with a given skeleton
We present a construction of finite distributive lattices with a given skeleton. In the case of an H-irreducible skeleton K the construction provides all finite distributive lattices based on K, in particular the minimal one.
Distributive lattices with an additional unary operation.
Distributive lattices with an additional unary operation. (Short Communication).
Distributive multisemilattices [Book]
Distributive ordered sets and relative pseudocomplements
Brouwerian ordered sets generalize Brouwerian lattices. The aim of this paper is to characterize (α)-complete Brouwerian ordered sets in a manner similar to that used previously for pseudocomplemented, Stone, Boolean and distributive ordered sets. The sublattice (G(P)) in the Dedekind-Mac~Neille completion (DM(P)) of an ordered set (P) generated by (P) is said to be the characteristic lattice of (P). We can define a stronger notion of Brouwerianicity by demanding that both (P) and (G(P)) be Brouwerian....
Distributive pairs in biatomic lattices.
Distributive partially ordered sets
Distributive properties in semi-modular lattices.
Distributive, standard and neutral elements in trellises.
Distributività rispetto all'unione e residuazione nei gruppoidi con ordine
Distributivität des -Untergruppenverbandes einer Verbandsgruppe
Distributivity and wellfounded semilattices.