Une topologie mixte sur l’espace
Uniform approximation of continuous functions and -functions in nuclear spaces by entire functions
Uniform approximation theorems for real-valued continuous functions.
For a completely regular space X, C(X) and C*(X) denote, respectively, the algebra of all real-valued continuous functions and bounded real-valued continuous functions over X. When X is not a pseudocompact space, i.e., if C*(X) ≠ C(X), theorems about uniform density for subsets of C*(X) are not directly translatable to C(X). In [1], Anderson gives a sufficient condition in order for certain rings of C(X) to be uniformly dense, but this condition is not necessary.In this paper we study the uniform...
Uniform c-convexity of , .
Uniform convexity and associate spaces
We prove that the associate space of a generalized Orlicz space is given by the conjugate modular even without the assumption that simple functions belong to the space. Second, we show that every weakly doubling -function is equivalent to a doubling -function. As a consequence, we conclude that is uniformly convex if and are weakly doubling.
Uniform convexity of Köthe-Bochner function spaces.
Uniform density and m-density for subrings of C(X).
Uniform domains and -domains in Carnot groups.
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 unit balls in L...-spaces.
Uniform modular integrability and convergence properties for a class of Urysohn integral operators in function spaces
Uniform non-squareness and property of Besicovitch-Orlicz spaces of almost periodic functions with Orlicz norm
We characterize the uniform non-squareness and the property of Besicovitch-Orlicz spaces of almost periodic functions equipped with Orlicz norm.
Uniformly accurate quantile bounds via the truncated moment generating function: the symmetric case.
Uniformly non- Orlicz spaces with Luxemburg norm
Uniformly non-ln(1) Musielak-Orlicz Spaces of Bochner Type.
Uniformly -continuous topologies on Köthe-Bochner spaces and Orlicz-Bochner spaces
Some class of locally solid topologies (called uniformly -continuous) on Köthe-Bochner spaces that are continuous with respect to some natural two-norm convergence are introduced and studied. A characterization of uniformly -continuous topologies in terms of some family of pseudonorms is given. The finest uniformly -continuous topology on the Orlicz-Bochner space is a generalized mixed topology in the sense of P. Turpin (see [11, Chapter I]).
Unions et intersections d’espaces invariantes par translation ou convolution
Étude des propriétés des unions et intersections d’espaces relatifs à un ensemble de mesures positives sur un groupe commutatif localement compact lorsque est invariant par translation ou stable par convolution.Dans des cas particuliers, on retrouve les propriétés d’espaces étudiés par A. Beurling et par B. Koremblium.On étudie aussi les espaces formés des fonctions appartenant localement à et qui ont un comportement à l’infini.
Uniqueness of Hahn-Banach Extensions from Certain Spaces of Analytic Functions.
Uniqueness of Representation Spaces.