A Stone-Weierstrass theorem for Banach lattices
Additivity of the gauge
Almost demi Dunford--Pettis operators on Banach lattices
We introduce new concept of almost demi Dunford–Pettis operators. Let be a Banach lattice. An operator from into is said to be almost demi Dunford–Pettis if, for every sequence in such that in and as , we have as . In addition, we study some properties of this class of operators and its relationships with others known operators.
Almost-Periodic Functions, Compactifications, and Faces of Finite-Dimensional Cones.
Alternative axioms for statistical physical theories
AM-Compactness of some classes of operators
We characterize Banach lattices on which each regular order weakly compact (resp. b-weakly compact, almost Dunford-Pettis, Dunford-Pettis) operator is AM-compact.
An elementary proof of a theorem on sublattices of finite codimension
This paper presents an elementary proof and a generalization of a theorem due to Abramovich and Lipecki, concerning the nonexistence of closed linear sublattices of finite codimension in nonatomic locally solid linear lattices with the Lebesgue property.
An extension of Witzgall's result on convex metrics.
Anti-Lattices and Prime Sets.
Automorphisms and derivations on a universally complete complex -algebra.