Sur les applications différentiables et analytiques au sens de J. Sebastião e Silva
Sur les dérivées des fonctions de lignes
Sur les fonctions affines qui vérifient le calcul barycentrique
Sur les mesures vectorielles définies par une application Pettis-intégrable
Sur l'existence d'un noyau induisant un opérateur sous markovien donné
Sur l'intégrabilité de Pettis.
Surjective factorization of holomorphic mappings
We characterize the holomorphic mappings between complex Banach spaces that may be written in the form , where is another holomorphic mapping and belongs to a closed surjective operator ideal.
Surjective limits of locally convex spaces and their application to infinite dimensional holomorphy
Symboles et noyaux des opérateurs différentiels
Tangent sets and differentiable functions
Teorema de existencia y representación integral del producto tensorial de medidas vectoriales
The algebra of polynomials on the space of ultradifferentiable functions
We consider the space of ultradifferentiable functions with compact supports and the space of polynomials on . A description of the space of polynomial ultradistributions as a locally convex direct sum is given.
The barrelled topology associated with the compact-open topology on H(U) and H(K)
The Bessaga-Pelczynski Property and Strongly Bounded Measures
The bidual of a tensor product of Banach spaces.
This paper studies the relationship between the bidual of the (projective) tensor product of Banach spaces and the tensor product of their biduals.
The bidual of the space of polynomials on a Banach space.
The Bishop-Phelps theorem and the RNP
The Bochner and the monotone integrals with respect to a nuclear-valued finitely additive measure
The Bochner-Kolmogorov extension theorem for semispectral measures
The bounded approximation property for the predual of the space of bounded holomorphic mappings
When U is the open unit ball of a separable Banach space E, we show that , the predual of the space of bounded holomorphic mappings on U, has the bounded approximation property if and only if E has the bounded approximation property.