Embeddings of Fréchet spaces in uniform Fréchet algebras
Enlargements of Mackey's Topologies
Enlargements of operators between locally convex spaces.
In this note we study three operators which are canonically associated with a given linear and continuous operator between locally convex spaces. These operators are defined using the spaces of bounded sequences and null sequences. We investigate the relation between them and the original operator concerning properties, like being surjective or a homomorphism.
Enlarging a subspace of C(X) without changing the Choquet boundary.
Ensembles bornés dans un espace uniforme
Ensembles suffisants pour quelques espaces de fonctions
Entire functions on nuclear sequence spaces.
Entropy numbers of r-nuclear operators in Banach spaces of type q
Epiconvergence and -subgradients of convex functions.
Épluchabilité et unicité du prédual
Equilibrium analysis of Kantorovich spaces.
Equivalence of -irreducibility concepts
Equivalence relations of -norms on a vector space
Equivalent nuclear systems
Equivanishing sequences of mappings
Utilizing elementary properties of convergence of numerical sequences we prove Nikodym, Banach, Orlicz-Pettis type theorems
Equivariant local cyclic homology and the equivariant Chern-Connes character.
Ergodic Theorems for Noncommutative Dynamical Systems.
Errata to the article "Classificação polinomial de espaços localmente convexos" (Port. Math., 38(1-2) (1979), 59-102)
Errata to the article "On holomorphy in Banach spaces and absolute convergence of Fourier series" (Port. Math., 45(4) (1988), 429-450)
Errata to the paper "Banach-Saks property in some Banach sequence spaces" (Ann. Polon. Math. 65 (1997), 193-202)