Tame Köthe Sequence Spaces are Quasi-Normable
We show that every tame Fréchet space admits a continuous norm and that every tame Köthe sequence space is quasi-normable.
Tame Spaces and Power Series Spaces.
Tauberian conditions for conull spaces.
Tensor Norms on l(n) .. l(n).
Tensor Sequences and Inductive Limits with Local Partition of Unity.
The Abel-type transformations into .
The Bade property and the λ-property in spaces of convergent sequences.
In this note we study the Bade property in the C(K,X) and c(X) spaces. We also characterize the spaces X = C(K,R) such that c(X) has the uniform λ-property.
The behaviour of transformations on sequence spaces.
The chi function in generalized summability
The closed neighborhood and filter conditions in solid sequence spaces.
The continuity of superposition operators on some sequence spaces defined by moduli
Let and be solid sequence spaces. For a sequence of modulus functions let . Given another sequence of modulus functions , we characterize the continuity of the superposition operators from into for some Banach sequence spaces and under the assumptions that the moduli
The coordinatewise uniformly Kadec-Klee property in some Banach spaces.
The density condition in quotients of quasinormable Fréchet spaces, II.
It is proved that a Fréchet space is quasinormable if, and only if, every quotient space satisfies the density condition of Heinrich. This answers positively a conjecture of Bonet and Díaz
The Density Condition in Subspaces and Quotients of Frechet Spaces.
The double sequence space
The dual and bidual of an echelon Köthe space.
The dual spaces of the sets of difference sequences of order .
The Generalized Theory of Perfect Riesz Spaces I.
The Gliding Hump Property in Vector Sequence Spaces.
The L1 Structure of Weak L1.