El espacio de Montel de las funciones vectoriales armónicas en un dominio.
El espacio L1(μ, E).
El teorema de la gráfica cerrada con condiciones débiles de continuidad.
In this paper we develop a duality theory of the closed graph theorem with weak continuity conditions, in order to obtain some permanence and maximality properties concerning the domain and range classes.
El teorema de Radon-Nikodym en espacios bornológicos.
Elastodynamic singular points and their applications.
ELB holomorphic factorization over projective limit representations
Elementary operators and subhomogeneous -algebras. II.
Elementary operators on prome C*-algebras. I.
Elementary Tauberian Theorems For Regular Linear Operators
Elementary Tauberian theorems for regular linear operators.
Éléments alternés dans les sous-espaces de
Éléments de probabilités quantiques (exposés VI à VIII)
Éléments de probabilités quantiques. X. Approximation de l'oscillateur harmonique (d'après L. Accardi et A. Bach)
Éléments de probabilités quantiques. XI. Caractérisation des lois de Bernoulli quantiques d'après K. R. Parthasarathy
Elements generating balayages.
Elements of C*-algebras commuting with their Moore-Penrose inverse
We give new necessary and sufficient conditions for an element of a C*-algebra to commute with its Moore-Penrose inverse. We then study conditions which ensure that this property is preserved under multiplication. As a special case of our results we recover a recent theorem of Hartwig and Katz on EP matrices.
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.
Éléments positifs relatifs à une algèbre hilbertienne à gauche
Elliptic Boundary Problems and the Boutet de Monvel Calculus in Besov and Triebel-Lizorkin Spaces.
Elliptic boundary value problem in Vanishing Mean Oscillation hypothesis
In this note the well-posedness of the Dirichlet problem (1.2) below is proved in the class for all and, as a consequence, the Hölder regularity of the solution . is an elliptic second order operator with discontinuous coefficients and the lower order terms belong to suitable Lebesgue spaces.