Note Sur les Espaces Db.
On a class of reflexive spaces related to Ulam's conjecture on measurable cardinals.
On commuting isometries
On Non-Semi-Reflexive Spaces.
On -reflexive Banach spaces
A Banach space is called -reflexive if for any cover of by weakly open sets there is a finite subfamily covering some ball of radius 1 centered at a point with . We prove that an infinite-dimensional separable Banach space is -reflexive (-reflexive for some ) if and only if each -net for has an accumulation point (resp., contains a non-trivial convergent sequence) in the weak topology of . We show that the quasireflexive James space is -reflexive for no . We do not know...
On relatively disjoint families of measures, with some applications to Banach space theory
On subspaces of locally convex spaces with unconditional Schauder bases
On the embedding theorem
On the three-space-problem for topological vector spaces.
On -Chebyshev subspaces of Banach spaces.
Pointwise Compactness in Spaces of Functions and R.C. James Theorem.
Preduals of spaces of vector-valued holomorphic functions
For a balanced open subset of a Fréchet space and a dual-Banach space we introduce the topology on the space of holomorphic functions from into . This topology allows us to construct a predual for which in turn allows us to investigate the topological structure of spaces of vector-valued holomorphic functions. In particular, we are able to give necessary and sufficient conditions for the equivalence and compatibility of various topologies on spaces of vector-valued holomorphic functions....
Prevarieties an Intertwined Completeness of Locally Convex Spaces.
Reflexivität und Schauder Basen vom Typ P und P in lokalkonvexen Räumen.
Reflexivity and Completeness in Vector-Lattices.
Reflexivity and kernels in infinite dimensional holomorphy
Reflexivity of inductive limits
An inductive locally convex limit of reflexive topological spaces is reflexive iff it is almost regular.
Reflexivity of projective tensor products of echelon and coechelon Kothe spaces.
Rotundity and smoothness of convex bodies in reflexive and nonreflexive spaces
For combining two convex bodies C and D to produce a third body, two of the most important ways are the operation ∓ of forming the closure of the vector sum C+D and the operation γ̅ of forming the closure of the convex hull of C ⋃ D. When the containing normed linear space X is reflexive, it follows from weak compactness that the vector sum and the convex hull are already closed, and from this it follows that the class of all rotund bodies in X is stable with respect to the operation ∓ and the class...
Semireflexive Spaces In Which The Theorem On The Derivative-Of-The-Inverse Fails For Frechet Derivatives.