Some properties of the vector-valued Banach ideal space E(X) derived from those of E and X.
Some remarks on subspaces on Orlicz spaces of vector-valued finitely additive functions
Some remarks on the dyadic Rademacher maximal function
Properties of a maximal function for vector-valued martingales were studied by the author in an earlier paper. Restricting here to the dyadic setting, we prove the equivalence between (weighted) inequalities and weak type estimates, and discuss an extension to the case of locally finite Borel measures on ℝⁿ. In addition, to compensate for the lack of an inequality, we derive a suitable BMO estimate. Different dyadic systems in different dimensions are also considered.
Some results on the span of families of Banach valued independent, random variables.
Spaces of continuous functions into a Banach space
Spaces of Vector-Valued Measurable Functions.
Spectres d'opérateurs et géométrie des Espaces de Banach [Book]
Stability in vector valued -spaces
Strict dual of
Strict topology and perfect measures
Strong barrelledness properties in l ... 0 (X, A) and bounded finite additive measures.
Strong barrelledness properties in Lebesgue-Bochner spaces.
Strong topologies on vector-valued function spaces
Let be a real Banach space and let be an ideal of over a -finite measure space . Let be the space of all strongly -measurable functions such that the scalar function , defined by for , belongs to . The paper deals with strong topologies on . In particular, the strong topology ( the order continuous dual of ) is examined. We generalize earlier results of [PC] and [FPS] concerning the strong topologies.
Supremum norm differentiability.
Sur la transformation de Fourier des fonctions à valeurs vectorielles
Sur les espaces bornologiques
Sur les espaces de Banach -convexes
Sur quelques aspects récents de l'holomorphie en dimension infinie