Idéaux fermés de fonctions
Idéaux fermés de fonctions (fin)
Images of some functions and functional spaces under the Dunkl-Hermite semigroup
We propose the study of some questions related to the Dunkl-Hermite semigroup. Essentially, we characterize the images of the Dunkl-Hermite-Sobolev space, and , , under the Dunkl-Hermite semigroup. Also, we consider the image of the space of tempered distributions and we give Paley-Wiener type theorems for the transforms given by the Dunkl-Hermite semigroup.
Imbedding of Power Series Spaces and Spaces of Analytic Functions.
Imbedding theorems for spaces of functions of a denumberable number of variables and their applications.
Imbedding theorems of Sobolev spaces into Lorentz spaces
In questo articolo vengono date alcune varianti del teorema di immersione di Sobolev in spazi di Lorentz. In particolare si dimostra un teorema di immersione per spazi di Sobolev anisotropi supponendo che le derivate parziali appartengono a spazi di Lorentz diversi, anche nel caso limite, corrispondente all’estensione di Brezis-Wainger del teorema di Trudinger per .
Imbedding theorems of Sobolev type in potential theory.
Imbeddings between weighted Orlicz-Lorentz spaces.
Immersion des espaces de Sobolev généralisés (de type Orlicz ou à poids) dans des espaces de fonctions continues
Improved estimates for the Ginzburg-Landau equation : the elliptic case
We derive estimates for various quantities which are of interest in the analysis of the Ginzburg-Landau equation, and which we bound in terms of the -energy and the parameter . These estimates are local in nature, and in particular independent of any boundary condition. Most of them improve and extend earlier results on the subject.
Improved Sobolev embedding theorem
In non-locally bounded -spaces the norm is not almost transitive
Inclusions de Sobolev en calcul de Weyl-Hörmander et champs de vecteurs sous-elliptiques
Inclusions of Hardy-Orlicz spaces.
Indices and interpolation [Book]
Indices for Banach Function Spaces.
Indices of Orlicz spaces and some applications
We study connections between the Boyd indices in Orlicz spaces and the growth conditions frequently met in various applications, for instance, in the regularity theory of variational integrals with non-standard growth. We develop a truncation method for computation of the indices and we also give characterizations of them in terms of the growth exponents and of the Jensen means. Applications concern variational integrals and extrapolation of integral operators.
Individual boundedness condition for positive definite sesquilinear form valued kernels
Induced contraction semigroups and random ergodic theorems [Book]
Inductive and projective limits of spaces