Sublattices with saturated chains
Super-De Morgan functions and free De Morgan quasilattices
A De Morgan quasilattice is an algebra satisfying hyperidentities of the variety of De Morgan algebras (lattices). In this paper we give a functional representation of the free n-generated De Morgan quasilattice with two binary and one unary operations. Namely, we define the concept of super-De Morgan function and prove that the free De Morgan quasilattice with two binary and one unary operations on nfree generators is isomorphic to the De Morgan quasilattice of super-De Morgan functions of nvariables....
Suprema of Classes of Generalized Scrimger Varieties of Lattice Ordered Groups.
Sur la construction de certaines MS-algèbres
Sur la fusion des contextes individuels
Sur une nouvelle génération de la notion de treillis. Les supertreillis et certaines de leurs propriétés générales
Sur une opérade ternaire liée aux treillis de Tamari
On introduit une opérade anticyclique définie par une présentation ternaire quadratique. On montre qu’elle admet une base indexée par les arbres binaires planaires. On relie cette construction à la famille des treillis de Tamari en construisant un isomorphisme entre et le groupe de Grothendieck de la catégorie qui envoie la base de sur les classes des modules projectifs et qui transforme la structure anticyclique de en la transformation de Coxeter de la catégorie dérivée de . La dualité...
S-verklebte Summen von Verbänden.
Symmetric embedding of finite lattices into finite partition lattices
-algebras of the monad -Fuzz
T-categories and some representation theorems
Tensor products of semilattices and distributive lattices.
The active bijection between regions and simplices in supersolvable arrangements of hyperplanes.
The algebra of pseudotopologies
The algebraic theory of compact Lawson semilattices Applications of Galois connections to compact semilattices [Book]
The alternation hierarchy for the theory of -lattices.
The amalgamation property of varieties determined by primitive lattices
The Cantor Extension of a Lexicographic Product of -Groups
The category of compactifications and its coreflections
We define “the category of compactifications”, which is denoted CM, and consider its family of coreflections, denoted corCM. We show that corCM is a complete lattice with bottom the identity and top an interpretation of the Čech–Stone . A corCM implies the assignment to each locally compact, noncompact a compactification minimum for membership in the “object-range” of . We describe the minimum proper compactifications of locally compact, noncompact spaces, show that these generate the atoms...
The characterization of -compact elements in some lattices