A characterization of weighted -spaces of holomorphic functions having the dual density condition
We characterize when weighted -spaces of holomorphic functions have the dual density condition, when the weights are radial and grow logarithmically.
A characterization of ω by block extensions
A Choquet Ordering and Unique Decompositions in Convex sets of Tight Measures
A Class of Bornological Barrelled Spaces which Are not Ultrabornological.
A class of locally convex spaces without -webs
In this article we give some properties of the tensor product, with the and topologies, of two locally convex spaces. As a consequence we prove that the theory of M. de Wilde of the closed graph theorem does not contain the closed graph theorem of L. Schwartz.
A class of precompact sets in Banach spaces.
A Class of Quasi-Barrelled (DF)-Spaces which are not Bornological.
A class of spaces lacking normal structure
A class of statistical and -conservative matrices
In [5] and [10], statistical-conservative and -conservative matrices were characterized. In this note we have determined a class of statistical and -conservative matrices studying some inequalities which are analogous to Knopp’s Core Theorem.
A coincidence point theorem for multivalued mappings in 2-Menger spaces.
A compact convex set with no extreme points
A Compact Operator Characterization of l1.
A comparison between the closed modular ideals in l...(w) and L...(w).
A complement of positive weak almost Dunford-Pettis operators on Banach lattices
In this paper, we give some necessary and sufficient conditions such that each positive operator between two Banach lattices is weak almost Dunford-Pettis, and we derive some interesting results about the weak Dunford-Pettis property in Banach lattices.
A completely bounded characterization of operator algebras.
A Complex Characterization of the Schwartz Space D (...).
A Continuity Theorem for Order Bounded Linear Functionals.
A contribution to the theory of countably modulared spaces of double sequences
A convenient setting for differential geometry and global analysis
A converse to Amir-Lindenstrauss theorem in complex Banach spaces.
We show that a complex Banach space is weakly Lindelöf determined if and only if the dual unit ball of any equivalent norm is weak* Valdivia compactum. We deduce that a complex Banach space X is weakly Lindelöf determined if and only if any nonseparable Banach space isomorphic to a complemented subspace of X admits a projectional resolution of the identity. These results complete the previous ones on real spaces.