On basic Hahn-Banach extensions
On basis sequences in non-locally convex spaces
On best simultaneous approximation.
On bijective isometries
On Biorthogonal Systems and Total Sequences of Functionals.
On boundary behaviour of the Bergman projection on pseudoconvex domains
It is shown that on strongly pseudoconvex domains the Bergman projection maps a space of functions growing near the boundary like some power of the Bergman distance from a fixed point into a space of functions which can be estimated by the consecutive power of the Bergman distance. This property has a local character. Let Ω be a bounded, pseudoconvex set with C³ boundary. We show that if the Bergman projection is continuous on a space defined by weighted-sup seminorms and equipped with the topology...
On bounded module maps between Hilbert modules over locally -algebras.
On boundedly order-complete locally solid Riesz spaces
On boundedly-convex functions on pseudo-topological vector spaces.
On Carathéodory vector lattices
On certain barrelled normed spaces
Let be a -algebra on a set . If belongs to let be the characteristic function of . Let be the linear space generated by endowed with the topology of the uniform convergence. It is proved in this paper that if is an increasing sequence of subspaces of covering it, there is a positive integer such that is a dense barrelled subspace of , and some new results in measure theory are deduced from this fact.
On certain subspaces of a nuclear power series spaces of finite type
On Certain Topologies on a Vector Space.
On Characterizations of Nuclear Spaces and Quasi-Integral Operators.
On closed graph theorems in topological spaces and groups
On collective compactness of derivatives
On commuting isometries
On Compactness in L...(..., X) in the Weak Topology and in the Topology ...(L...(..., X), L...(..., X')).
On Compactness in Locally Convex Spaces.
On complemented copies of in spaces of operators, II
We show that as soon as embeds complementably into the space of all weakly compact operators from to , then it must live either in or in .