Individual boundedness condition for positive definite sesquilinear form valued kernels
Induced contraction semigroups and random ergodic theorems [Book]
Inductive and projective limits of spaces
Inductive limit topologies on Orlicz spaces
Let be an Orlicz space defined by a convex Orlicz function and let be the space of finite elements in (= the ideal of all elements of order continuous norm). We show that the usual norm topology on restricted to can be obtained as an inductive limit topology with respect to some family of other Orlicz spaces. As an application we obtain a characterization of continuity of linear operators defined on .
Inductive limits and ...-tensor products.
Induktive Limites gewichteter Räume stetiger und holomorpher Funktionen.
Inégalités de Sobolev et minorations du semi-groupe de la chaleur
Inégalités de Sobolev optimales et inégalités isopérimétriques sur les variétés
Inégalités de Sobolev précisées
Inégalités de Sobolev-Orlicz non-uniformes
Inégalités de Strichartz généralisées pour l'équation des ondes
Inégalités isopérimétriques et inégalités de Faber-Krahn
Inégalités isopérimétriques et intégrales de Dirichlet gaussiennes
Inequalities and interpolation.
Some examples of the close interaction between inequalities and interpolation are presented and discussed. An interpolation technique to prove generalized Clarkson inequalities is pointed out. We also discuss and apply to the theory of interpolation the recently found facts that the Gustavsson-Peetre class P+- can be described by one Carlson type inequality and that the wider class P0 can be characterized by another Carlson type inequality with blocks.
Inequalities for a regular polygon in spaces
Inequalities for differentiable reproducing kernels and an application to positive integral operators.
Inequalities for Fourier transforms
Inequalities for Jacobians: interpolation techniques
Inequivalence of Wavelet Systems in and
Theorems stating sufficient conditions for the inequivalence of the d-variate Haar wavelet system and another wavelet system in the spaces and are proved. These results are used to show that the Strömberg wavelet system and the system of continuous Daubechies wavelets with minimal supports are not equivalent to the Haar system in these spaces. A theorem stating that some systems of smooth Daubechies wavelets are not equivalent to the Haar system in is also shown.
Infinite Dimensional Polytopes.