Application des ultraproduits à l'étude des espaces et des algèbres de Banach
Application du «bébé Fock» au modèle d'Ising
Application Leindler spaces to the real interpolation method.
Application of Bishop-Phelps theorem in the approximation theory.
Application of Duality Theory to spaces of Measures
Application of Interpolation Theory to the Analysis of the Convergence Rate for Finite Difference Schemes of Parabolic Type
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 the Quasiasymptotic boundedness of distributions of Wavelet transform
Application of vector integration to spectral theory
Applications bi-semi-linéaires et commutativité dans les algèbres de Banach involutives
Applications de dualité dans les espaces de Köthe
Applications de radonification des mesures compactologiques d'un espace métrique
Applications des ultraproduits à la théorie des plongements des espaces de Banach
Applications du théorème de factorisation pour des fonctions à valeurs opérateurs
Applications of Functional Analysis to the Solution of Power Series Equations.
Applications of harmonic functional calculus in a quotient involutive Banach algebra. (Applications du calcul fonctionnel harmonique dans une algèbre de Banach involutive quotient.)
Applications of set-valued Radon-Nikodym theorems to convergence of multivalued L...-amarts.
Applications of some results of infinite-dimensional topology to the topological classification of operator images [Book]
Applications of spherical designs to Banach space theory
Spherical designs constitute sets of points distributed on spheres in a regular way. They can be used to construct finite-dimensional normed spaces which are extreme in some sense: having large projection constants, big or small Banach-Mazur distance to Hilbert spaces or -spaces. These examples provide concrete illustrations of results obtained by more powerful probabilistic techniques which, however, do not exhibit explicit examples. We give a survey of such constructions where the geometric invariants...