The barrelled topology associated with the compact-open topology on H(U) and H(K)
The Bornological Topology on the Space of Holomorphic Mappings on a Banach Space.
The distance between subdifferentials in the terms of functions
For convex continuous functions defined respectively in neighborhoods of points in a normed linear space, a formula for the distance between and in terms of (i.eẇithout using the dual) is proved. Some corollaries, like a new characterization of the subdifferential of a continuous convex function at a point, are given. This, together with a theorem from [4], implies a sufficient condition for a family of continuous convex functions on a barrelled normed linear space to be locally uniformly...
The equivalence of some Banach space problems
The holomorphic functional calculus as an operational calculus
The Open Mapping and Closed Range Theorems.
The space of countably simple bounded functions with values in a DF-space.
The space of Henstock integrable functions of two variables.
The spaces and are ultrabornological. A new proof.
The Splitting Relation for Köthe Spaces.
The topological proof of the Nachbin-Shirota's theorem
Tonneliertheit in lokalkonvexen Vektorgruppen.
Topological vector spaces over topological division rings: barrelled, bornological and quasibarrelled spaces
Topologies et bornologies nucléaires associées. Applications
Le présent article est consacré à l’étude de la topologie nucléaire associée à une topologie localement convexe séparée arbitraire et ses applications. On utilise des techniques de Bornologie. On établit que tout espace ultra-bornologique, en particulier tout espace de Banach, est dual fort d’un espace nucléaire complet et on donne quelques applications de ce résultat. Nous montrons l’existence d’une large classe d’espaces nucléaires complets à bornés métrisables et à duals forts non nucléaires...
Topologies et compactologies
Topologies subordonnées
Über das Gewicht und den Überdeckungstyp von uniformen Räumen und einige Formen des Satzes von Banach-Steinhaus.
Über die Gleichstetigkeit von Mengen von linearen Abbildungen und eine Klasse von topologischen linearen Räumen.
Über die Tonneliertheit von lokalkonvexen Tensorprodukten.
Über einen Graphensatz für Abbildungen mit normiertem Zielraum.