On a connectedness property of the complements of zeroneighbourhoods in topological vector spaces
On bijective isometries
On boundedly-convex functions on pseudo-topological vector spaces.
On Characterizations of Nuclear Spaces and Quasi-Integral Operators.
On contraction-type mappings on a 2-normed space
On isometries in linear metric spaces
On linearly topologized spaces and real-compact spaces
On linearly topologized spaces and real-compact spaces - II
On linearly topologized spaces and -spaces
On Lipschitz mappings between Fréchet spaces
On -normed spaces.
On probabilistic normed spaces under .
On some classes of linear topological spaces
On some classes of linear topological spaces II
On some nonclosed subspaces of metric linear spaces
On subspaces of ultrabornological spaces
On the Locally Convex Structure of Strict Topologies.
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 splitting of twisted sums, and the three space problem for local convexity
On topological, Lipschitz and uniform classification of LF-spaces