Continuous mappings of a Banach space into a space
Convex Compactness Property in Certain Spaces of Measures.
Convolution of vector-valued distributions: A survey and comparison [Book]
Correction à "Représentation fonctionnelle des espaces vectoriels topologiques"
Correction to "On Malgrange Theorem for Nuclear Holomorphic Functions in Open Balls of a Banach Space".
Criteria for Eberlein Compactness in Spaces of Continuous Functions.
Der beschränkte Fall des gewichteten Approximationsproblems für vektorwertige Funktionen.
Desarrollos asintóticos en espacios de Banach desde los conjuntos compactos.
Dieudonné property
Distributionen auf dem RN als Randverteilungen holomorpher Funktionen.
Domination in Analysis
Duality of linear spaces of functions and nuclearity of solution spaces
Duality theory of spaces of vector-valued continuous functions
Let be a completely regular Hausdorff space, a real normed space, and let be the space of all bounded continuous -valued functions on . We develop the general duality theory of the space endowed with locally solid topologies; in particular with the strict topologies for . As an application, we consider criteria for relative weak-star compactness in the spaces of vector measures for . It is shown that if a subset of is relatively -compact, then the set is still relatively -compact...
Duals to weighted spaces of analytic functions.
Dugundji extenders and retracts on generalized ordered spaces
For a subspace A of a space X, a linear extender φ:C(A) → C(X) is called an -extender (resp. -extender) if φ(f)[X] is included in the convex hull (resp. closed convex hull) of f[A] for each f ∈ C(A). Consider the following conditions (i)-(vii) for a closed subset A of a GO-space X: (i) A is a retract of X; (ii) A is a retract of the union of A and all clopen convex components of X; (iii) there is a continuous -extender φ:C(A × Y) → C(X × Y), with respect to both the compact-open topology and...
Each Non-Zero Convolution Operator on the Entire Functions Admits a Continuous Linear Right Inverse.
Enlarging a subspace of C(X) without changing the Choquet boundary.
Ensembles K-analytiques et fonctions croissantes de compacts
Ensembles pics pour
Soit un domaine borné strictement pseudoconvexe dans à frontière régulière . On montre que tout compact d’une sous-variété de dont l’espace tangent en chaque point de est contenu dans le sous-espace complexe maximal de est un ensemble pic pour , la classe des fonctions analytiques dans dont toutes les dérivées sont continues dans .
Ensembles suffisants pour quelques espaces de fonctions