Dérivation fonctionnelle abstraite.
Derivation in Orlicz spaces.
Désintégration d'une mesure
Désintégration régulière d'une mesure par rapport à une famille de tribus
Die Obstruktion zur strengen Lokalisierbarkeit eines Maszraumes.
Diferenciación de medidas vectoriales en semi-μ-espacios de Lusin.
Differentation along algebras.
Differentiation of implicit functions and Steinhaus' theorem in topological measure spaces
Differentiation of measures.
Differentiation through starlike sets in
Domination d'une mesure par une capacité
El teorema de Radon-Nikodym en espacios bornológicos.
Ensembles à coupes dénombrables et capacités dominées par une mesure
Existence of invariant measures for piecewise continuous transformations
Extreme essential derivatives of Borel and Lebesgue measurable functions
Filippov Lemma for certain second order differential inclusions
In the paper we give an analogue of the Filippov Lemma for the second order differential inclusions with the initial conditions y(0) = 0, y′(0) = 0, where the matrix A ∈ ℝd×d and multifunction is Lipschitz continuous in y with a t-independent constant l. The main result is the following: Assume that F is measurable in t and integrably bounded. Let y 0 ∈ W 2,1 be an arbitrary function fulfilling the above initial conditions and such that where p 0 ∈ L 1[0, 1]. Then there exists a solution y ∈ W 2,1...
Fonctions mesurables et *-scalairement mesurables, mesures banachiques majorées, martingales banachiques, et propriété de Radon-Nikodym
Funzioni -convesse
We study a class of functions which differ essentially from those which are the sum of a convex function and a regular one and which have interesting properties related to -convergence and to problems with non-convex constraints. In particular some results are given for the associated evolution equations.
Gaussian measures and covering theorems
Gaussian measures and the density theorem