Analytic Toeplitz algebras and intertwining operators
Analytical approximation to solutions of singularly perturbed boundary value problems.
Anisotropic Besov spaces and approximation numbers of traces on related fractal sets.
This paper deals with approximation numbers of the compact trace operator of an anisotropic Besov space into some Lp-space,trΓ: Bpps,a (Rn) → Lp(Γ), s > 0, 1 < p < ∞,where Γ is an anisotropic d-set, 0 < d < n. We also prove homogeneity estimates, a homogeneous equivalent norm and the localization property in Bpps,a.
Anomalous quantum transport in presence of self-similar spectra
Another version of Anderson's inequality in the ideal of all compact operators.
Antieigenvectors of the generalized problem and an operator inequality complementary to Schwarz's inequality.
Antiprojectors with applications in the spectral theory
Application de la théorie de la transversalité topologique à des problèmes non linéaires pour des équations différentielles ordinaires [Book]
Application of sets to some classes of operators
The paper contains some applications of the notion of sets to several classes of operators on Banach lattices. In particular, we introduce and study the class of order -Dunford-Pettis operators, that is, operators from a Banach space into a Banach lattice whose adjoint maps order bounded subsets to an sets. As a sequence characterization of such operators, we see that an operator from a Banach space into a Banach lattice is order -Dunford-Pettis, if and only if for for every weakly null...
Application of Rademacher systems to operator characterizations of Banach lattices
Application of sequential shifts to an interpolation problem.
In the present paper initial operators for a right invertible operator, which are induced by sequential shifts and have the property c(R) are constructed. An application to the Lagrange type interpolation problem is given. Moreover, an example with the Pommiez operator is studied.
Application of vector integration to spectral theory
Applications de radonification des mesures compactologiques d'un espace métrique
Applications -radonifiantes
Applications -sommantes et -radonifiantes
Applications p-radonifiantes et théorème de dualité
Applications radonifiantes dans l'espace des séries convergentes. I. Le théorème de Menchov
Applications sommantes et radonifiantes
Soient , des espaces de Banach , des espaces d’Orlicz, on définit les applications sommantes de dans . On montre que de telles applications sont radonifiantes de dans .On donne une factorisation caractéristique des applications sommantes.
Applications -sommantes
Applying the density theorem for derivations to range inclusion problems
The problem of when derivations (and their powers) have the range in the Jacobson radical is considered. The proofs are based on the density theorem for derivations.