Espaces d'opérateurs : une nouvelle dualité
Espaces hilbertiens symétriques et produits tensoriels continus
Extension of vector-valued holomorphic and harmonic functions
We present a unified approach to the study of extensions of vector-valued holomorphic or harmonic functions based on the existence of weak or weak*-holomorphic or harmonic extensions. Several recent results due to Arendt, Nikolski, Bierstedt, Holtmanns and Grosse-Erdmann are extended. An open problem by Grosse-Erdmann is solved in the negative. Using the extension results we prove existence of Wolff type representations for the duals of certain function spaces.
Extreme Points in Duals of Operator Spaces.
Extreme points in tensor products and a theorem of de Leeuw
(Fba)- and (FBB)-spaces.
Finite families of -spaces and multirectangular characteristics.
Formes et coformes sur un espace nucléaire complet
Fréchet Schwartz spaces and approximation properties.
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. I.
Gewichtete Räume stetiger vektorwertiger Funktionen und das injektive Tensorprodukt. II.
Hilbert modules and tensor products of operator spaces
The classical identification of the predual of B(H) (the algebra of all bounded operators on a Hilbert space H) with the projective operator space tensor product is extended to the context of Hilbert modules over commutative von Neumann algebras. Each bounded module homomorphism b between Hilbert modules over a general C*-algebra is shown to be completely bounded with . The so called projective operator tensor product of two operator modules X and Y over an abelian von Neumann algebra C is introduced...
Hilbertian, Besselian, and semi-shrinking bases
Induced bornological representations of bornological algebras
Inductive limits and ...-tensor products.
Inductive limits and tensor products of ordered topological vector spaces and algebras
Induktive Limites gewichteter Räume stetiger und holomorpher Funktionen.
Infinite -tensor product algebras.
Infinite tensor products of upper triangular matrix algebras.
Injektive Tensorprodukte und Slice-Produkte gewichteter Räume stetiger Funktionen.