Add to ORKGSee also arXiv:1301.0760International audienceWe show analogues of the classical Krein-Milman theorem for several ordered algebraic structures, especially in a semilattice (non-linear) framework. In that case, subsemilattices are seen as convex subsets, and for our proofs we use arguments from continuous lattice theory and abstract convexity theory
summary:V. I. Marmazejev introduced in [5] the following concept: two lattices are convex isomorphic...
AbstractThe concepts of a spot function and peripheral relation furnish a framework to formulate and...
This dissertation studies certain asymmetric (in the sense of not closed under complement) propertie...
See also arXiv:1301.0760International audienceWe show analogues of the classical Krein-Milman theore...
ABSTRACT. We show analogues of the classical Krein–Milman theo-rem for several ordered algebraic str...
The set of all convex sublattices CS(L) of a lattice L have been studied by a new approach. Introduc...
The convex subsemilattices of a semilattice E form a lattice Co(E) in the natural way. The purpose o...
The notion of convex set for subsets of lattices in one particular case was introduced in [1], where...
AbstractMatricially convex sets are convex sets of matrices in which matrix-valued convex coefficien...
The Krein-Milman Theorem says that each compact, convex subset of a locally convex space is the clos...
We discuss some key results from convex analysis in the setting of topological groups and monoids. T...
For a partially ordered set P, we denote by Co(P) the lattice of order-convex subsets of P. We find ...
Known properties of "canonical connections" from database theory and of "closed sets" from statistic...
In this paper the theory of convex continuous lattices is introduced and its connections with functi...
AbstractWe introduce some visibility relations between convex subsets of a partial order that are pa...
summary:V. I. Marmazejev introduced in [5] the following concept: two lattices are convex isomorphic...
AbstractThe concepts of a spot function and peripheral relation furnish a framework to formulate and...
This dissertation studies certain asymmetric (in the sense of not closed under complement) propertie...
See also arXiv:1301.0760International audienceWe show analogues of the classical Krein-Milman theore...
ABSTRACT. We show analogues of the classical Krein–Milman theo-rem for several ordered algebraic str...
The set of all convex sublattices CS(L) of a lattice L have been studied by a new approach. Introduc...
The convex subsemilattices of a semilattice E form a lattice Co(E) in the natural way. The purpose o...
The notion of convex set for subsets of lattices in one particular case was introduced in [1], where...
AbstractMatricially convex sets are convex sets of matrices in which matrix-valued convex coefficien...
The Krein-Milman Theorem says that each compact, convex subset of a locally convex space is the clos...
We discuss some key results from convex analysis in the setting of topological groups and monoids. T...
For a partially ordered set P, we denote by Co(P) the lattice of order-convex subsets of P. We find ...
Known properties of "canonical connections" from database theory and of "closed sets" from statistic...
In this paper the theory of convex continuous lattices is introduced and its connections with functi...
AbstractWe introduce some visibility relations between convex subsets of a partial order that are pa...
summary:V. I. Marmazejev introduced in [5] the following concept: two lattices are convex isomorphic...
AbstractThe concepts of a spot function and peripheral relation furnish a framework to formulate and...
This dissertation studies certain asymmetric (in the sense of not closed under complement) propertie...