operators between normed spaces
Eigenvalue distribution of integral operators defined by Besov-Orlicz kernels.
Ein Permanenzprinzip für vektorwertige Distributionen.
Ein Schwach-Stark-Prinzip der Dualitätstheorie lokalkonvexer Räume als Fortsetzungsmethode.
Eine Einbettung der Kategorie der Montelräume in eine Kategorie mit Dualität und guten Permanenzeigenschaften.
ELB holomorphic factorization over projective limit representations
Elements of finite closed descent in Banach and Fréchet algebras
This paper will give a brief survey of ideas related to 'elements of finite closed descent' in certain kinds of topological algebra.
Embedding functions and their role in interpolation theory.
Embedding locally convex algebras in non A-convex algebras without non-zero continuous multiplicative linear functionals
Embedding of presheaves into dual unit balls
Endpoint estimates from restricted rearrangement inequalities.
Equivalence of multi-norms [Book]
Erratum : Notes on interpolation of Hardy spaces
An error in the paper named in the title ibid., 42-4 (1992)875-889 is corrected.
Erratum to the paper "On the reflexivity of pairs of isometries and of tensor products of some reflexive algebras" (Studia Math. 83 (1986), 47-55)
A gap in the proof of [4, Theorem 1] is removed.
Espaces de Banach ultraplats et espaces de Lindenstrauss-Pelczynski
Espaces d'opérateurs : une nouvelle dualité
Espaces hilbertiens symétriques et produits tensoriels continus
Estimates in Sobolev norms for harmonic and holomorphic functions and interpolation between Sobolev and Hölder spaces of harmonic functions
Estimation of the position of intermediate spaces for a Banach couple
The position of intermediate spaces for a Banach couple is estimated with the help of its fundamental function and co-function. We study the completeness of the collection of all such functions, and the methods of calculating and estimating them for different couples. Finally, these functions are used to compare the position of spaces obtained under the action of some interpolation functors.
Every topological category is convenient for Gelfand Duality.