Une remarque sur les espaces de Banach réticulés
Une remarque sur les isomorphismes entre et
Une suite faiblement convergente vers zéro sans sous-suite inconditionnelle
Unicité de certaines bases inconditionnelles
Uniform asymptotic normal structure, the uniform semi-Opial property and fixed points of asymptotically regular uniformly Lipschitzian semigroups. I.
Uniform asymptotic stability and robust stability for positive linear Volterra difference equations in Banach lattices.
Uniform bounds for the bilinear Hilbert transforms (II).
We continue the investigation initiated in [Grafakos, L. and Li, X.: Uniform bounds for the bilinear Hilbert transforms (I). Ann. of Math. (2)159 (2004), 889-933] of uniform Lp bounds for the family of bilinear Hilbert transformsHα,β(f,g)(x) = p.v. ∫R f(x - αt) g (x - βt) dt/t.
Uniform c-convexity of , .
Uniform Convergence of Operators and Grothendieck Spaces with the Dunford-Pettis Property.
Uniform convexity of Banach spaces l({p_{i}})
Uniform convexity of Köthe-Bochner function spaces.
Uniform Eberlein Compacta and Uniformly Gâteaux Smooth Norms
* Supported by grants: AV ĈR 101-95-02, GAĈR 201-94-0069 (Czech Republic) and NSERC 7926 (Canada).It is shown that the dual unit ball BX∗ of a Banach space X∗ in its weak star topology is a uniform Eberlein compact if and only if X admits a uniformly Gâteaux smooth norm and X is a subspace of a weakly compactly generated space. The bidual unit ball BX∗∗ of a Banach space X∗∗ in its weak star topology is a uniform Eberlein compact if and only if X admits a weakly uniformly rotund norm. In this case...
Uniform estimates for some paraproducts.
Uniform extension of linear functionals
Uniform factorization for compact sets of weakly compact operators
We prove uniform factorization results that describe the factorization of compact sets of compact and weakly compact operators via Hölder continuous homeomorphisms having Lipschitz continuous inverses. This yields, in particular, quantitative strengthenings of results of Graves and Ruess on the factorization through -spaces and of Aron, Lindström, Ruess, and Ryan on the factorization through universal spaces of Figiel and Johnson. Our method is based on the isometric version of the Davis-Figiel-Johnson-Pełczyński...
Uniform Gâteaux smoothness of higher order on separable Banach spaces.
The aim of this paper is to show, among other things, that, in separable Banach spaces, the presence of the smoothness with the highest derivative Lipschitzian implies the uniform Gâteaux smoothness of degree 1 up.
Uniform G-Convexity for Vector-Valued Lp Spaces
2000 Mathematics Subject Classification: 46B20.Uniform G-convexity of Banach spaces is a recently introduced natural generalization of uniform convexity and of complex uniform convexity. We study conditions under which uniform G-convexity of X passes to the space of X-valued functions Lp (m,X).
Uniform homeomorphisms between Banach spaces
Uniform homeomorphisms between unit balls in L...-spaces.
Uniform maps into normed spaces
Thirteen properties of uniform spaces are shown to be equivalent. The most important properties seem to be those related to modules of uniformly continuous mappings into normed spaces, and to partitions of unity.