Una nota sobre espacios de funciones continuas con valores vectoriales.
The approximation property of some vector valued Sobolev-Slobodeckij spaces.
On Bell's duality theorem for harmonic functions
Define as the subspace of consisting of all harmonic functions in B, where B is the ball in the n-dimensional Euclidean space and E is any Banach space. Consider also the space consisting of all harmonic E*-valued functions g such that is bounded for some m>0. Then the dual is represented by through , . This extends the results of S. Bell in the scalar case.
Una nota sobre los espacios de Sobolev anisótropos vectoriales L (E)*.
Una nota sobre espacios M-tonelados y espacios dual localmente completos.
A note on spaces of holomorphic vector valued functions with the strict topology.
Solution to a question of Grothendieck.
This note is to bring attention to one of the ending questions in Grothendieck's thesis [3, Chapter 2, p. 134]: Is the space DLp isomorphic to s ⊗ Lp? The problem has been, as we shall see, essentially solved by Valdivia and Vogt. This fact, however, seems to have remained unnoticed. Supports this belief of the authors the fact that they have been unable to find an explicit reference to its solution.
Sobre M-tonelación y dual local completitud en espacios de funciones continuas con valores vectoriales provistos de la topología de la convergencia puntual.
Sobre Tlocal sucesional tonelación en espacios de funciones continuas con valores vectoriales provistos de la topología de la convergencia puntual.
Una nota sobre espacios hiperplano-Baire.
Sobre los espacios de Hörmander vectoriales B (E).
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