Désintégration d'une mesure non bornée
Désintégration régulière d'une mesure par rapport à une famille de tribus
Désintégrations réguliéres, tribus fortes, et probalités extrémales
Deux essais de généralisation du critère de Grothendieck (compacité faible des ensembles de mesures)
Deux exemples de fonctions non mesurables
Deux mesures spéciales dans l’espace
Développement en base , répartition modulo un de la suite , n, langages codés et -shift
Diameter of Sets and Measure of Sumsets.
Dichotomies for and spaces
Jachymski showed that the set is either a meager subset of or is equal to . In the paper we generalize this result by considering more general spaces than , namely , the space of all continuous functions which vanish at infinity, and , the space of all continuous bounded functions. Moreover, we replace the meagerness by -porosity.
Die atomare Struktur topologischer Boolescher Ringe und s-beschränkter Inhalte
Die Cantorsche Abbildung ist ein Borel-Isomorphismus.
Die Hausdorff-Dimension von Mengen reeller Zahlenfolgen.
Die Obstruktion zur strengen Lokalisierbarkeit eines Maszraumes.
Die Verallgemeinerungen des Darstellungssatzes von F. Riesz und ihre Anwendungen.
Dieudonné property
Dieudonné-type theorems for lattice group-valued -triangular set functions
Some versions of Dieudonné-type convergence and uniform boundedness theorems are proved, for -triangular and regular lattice group-valued set functions. We use sliding hump techniques and direct methods. We extend earlier results, proved in the real case. Furthermore, we pose some open problems.
Diferenciación de medidas vectoriales en semi-μ-espacios de Lusin.
Difference functions of periodic measurable functions
We investigate some problems of the following type: For which sets H is it true that if f is in a given class ℱ of periodic functions and the difference functions are in a given smaller class G for every h ∈ H then f itself must be in G? Denoting the class of counter-example sets by ℌ(ℱ,G), that is, , we try to characterize ℌ(ℱ,G) for some interesting classes of functions ℱ ⊃ G. We study classes of measurable functions on the circle group that are invariant for changes on null-sets (e.g. measurable...
Difference of general integral means.
Differences of random Cantor sets and lower spectral radii