Duälitat in topologischen vektorräumen.
Dualité des espaces de fonctions entières en dimension infinie
On étudie ici quelques espaces de fonctions holomorphes dans des domaines localement convexes, ayant comme cas particuliers les espaces de Fock holomorphes. Les espaces duaux sont caractérisés avec la transformation de Fourier-Borel pour des types d’holomorphie appropriés. On montre que ces espaces de fonctions sont de Fréchet-Schwartz (resp. de Silva, resp. nucléaires) quand leurs domaines sont des espaces de Silva (resp. de Fréchet-Schwartz, resp. nucléaires). Les conditions de croissance -sommable...
Duality and fractional integration in Lipschitz spaces
Duality and integral representation for excessive measures.
Duality between Spaces of p-Summable Sequences (p, g)-Summing Operators and Characterizations of Nuclearity.
Duality by reproducing kernels.
Duality in vector optimization. I. Abstract duality scheme
Duality of Banach spaces
Duality of linear operators in locally convex spaces
Duality of Lorentz Sequence Spaces d(w, p) (0<p<1).
Duality of tensor products of converge-free spaces.
Duality of vector spaces
Duality Theorems for Algebras in Convenient Categories.
Duality theory for the strict topology
Duals of spaces of compact operators
Duals to weighted spaces of analytic functions.
Dunford-Pettis operators on the space of Bochner integrable functions
Let (Ω,Σ,μ) be a finite measure space and let X be a real Banach space. Let be the Orlicz-Bochner space defined by a Young function Φ. We study the relationships between Dunford-Pettis operators T from L¹(X) to a Banach space Y and the compactness properties of the operators T restricted to . In particular, it is shown that if X is a reflexive Banach space, then a bounded linear operator T:L¹(X) → Y is Dunford-Pettis if and only if T restricted to is -compact.
Each Non-Zero Convolution Operator on the Entire Functions Admits a Continuous Linear Right Inverse.
Each Schwartz Fréchet space is a subspace of a Schwartz Fréchet space with an unconditional basis
Eberlein compacts in