Schauder bases and reflexivity
Schauder decompositions in dual and bidual spaces
Schwartz spaces consistent with a duality
Separation of two convex sets by operators
Sobre topologías localmente convexas en espacios de sucesiones.
This paper deals with locally convex topological sequence spaces. We first consider solid topologies in order to obtain some results that will be useful later. The main part of this paper is devoted to a detailed study of the normal topology of a dual pair of sequence spaces. We obtain criterions for this topology to be normable or metrizable, and conditions under which it coincides with the Mackey topology on echelon and coechelon spaces of order p. Finally we use the former results on solid topologies...
Solidity in sequence spaces.
Relations are established between several notions of solidity in vector-valued sequence spaces, and a generalized Köthe-Toeplitz dual space is introduced in the setting of a Banach algebra.
Solution of a problem of Grothendieck.
Some Applications of Convexity Theory to Banach Algebras.
Some Dense Barrelled Subspaces of ... and Incomplete ...-Spaces.
Some metric and topological properties of certain linear spaces of measurable functions
Some Remarks on the Weak Topology of Locally Convex Spaces
Some Results on Non-Semireflexive Spaces.
Strong duals of projective limits of (LB)-spaces
We investigate the problem when the strong dual of a projective limit of (LB)-spaces coincides with the inductive limit of the strong duals. It is well-known that the answer is affirmative for spectra of Banach spaces if the projective limit is a quasinormable Fréchet space. In that case, the spectrum satisfies a certain condition which is called “strong P-type”. We provide an example which shows that strong P-type in general does not imply that the strong dual of the projective limit is the inductive...
Sublinear Functions on R.
Supports des fonctionnelles analytiques
Sur la séparation des cônes faiblement complets
Sur la topologie mixte de Wiweger
Sur un théorème de Christensen
Sur un type de la réflexivité d'espaces localement convexes.