Sequential completeness of inductive limits.
Sequential completeness of LF-spaces
Any LF-space is sequentially complete iff it is regular.
Sequentially complete inductive limits and regularity
A notion of an almost regular inductive limits is introduced. Every sequentially complete inductive limit of arbitrary locally convex spaces is almost regular.
Sobre el teorema de Dieudonné-Cirothendieck.
Sobre el teorema de Dieudonné-Grothendieck. Condiciones necesarias y suficientes.
Sobre el teorema de la gráfica cerrada. Teorema de Banach-Schauder.
Sobre espacios semi-Suslin y espacios con red de tipo C.
Sobre los espacios de Slowikowski, Raikov y los espacios con redes de Robertson.
Some aspects of the theory of barreled spaces
Some mapping theorems and solvability of nonlinear equations in Banach spaces (Preliminary communication)
Some new classes of topological vector spaces with closed graph theorems
In this note, we investigate non-locally-convex topological vector spaces for which the closed graph theorem holds. In doing so, we introduce new classes of topological vector spaces. Our study includes a direct extension of Pták duality to the non-locally-convex situation.
Some remarks on -Baire-like and --Baire-like spaces
Somewhat continuity on linear topological spaces implies continuity
Strictly barrelled disks in inductive limits of quasi-(LB)-spaces.
Sur le théorème du graphe fermé
The adjoint theorem on A-spaces.
The closed graph theorem for multilinear mappings.
The Mackey convergence condition for spaces with webs.
The Open Mapping and Closed Range Theorems.
The space is not -complete
Certain classes of locally convex space having non complete separated quotients are studied and consequently results about -completeness are obtained. In particular the space of L. Schwartz is not -complete where denotes a non-empty open set of the euclidean space .