On Malgrange Theorem for Nuclear Holomorphic Functions in Open Balls of a Banach Space.
On prequojections and their duals.
The paper is devoted to the class of Fréchet spaces which are called prequojections. This class appeared in a natural way in the structure theory of Fréchet spaces. The structure of prequojections was studied by G. Metafune and V. B. Moscatelli, who also gave a survey of the subject. Answering a question of these authors we show that their result on duals of prequojections cannot be generalized from the separable case to the case of spaces of arbitrary cardinality. We also introduce a special class...
On pseudonormability of some particular classes of spaces
On regularity of inductive limits
On sequentially retractive inductive limits.
On Some Spaces Of Analytic Functions And Their Duality Relations.
On Tensor Product Characterization of Nuclear Spaces.
On the BAP in Fréchet Schwartz Spaces and Their Duals.
On the Completition of (LF)-Spaces.
On the existence of unitary representations of commutative nuclear Lie groups
On the extension of holomorphic functions on a locally convex space
On the extension of holomorphic maps on locally convex spaces with values in Fréchet spaces
On the extension of Lipschitz maps with values in a Fréchet space
On the functors Ext¹(E,F) for Fréchet spaces
On the numerical range of operators on locally and on H-locally convex spaces
The spatial numerical range for a class of operators on locally convex space was studied by Giles, Joseph, Koehler and Sims in [3]. The purpose of this paper is to consider some additional properties of the numerical range on locally convex and especially on -locally convex spaces.
On the relation of the bounded approximation property and a finite dimensional decomposition in nuclear Fréchet spaces
On the splitting of twisted sums, and the three space problem for local convexity
On the structure of G-spaces
On the three-space property for locally convex spaces.
On the three-space-problem for topological vector spaces.