Measures vectorielies, measures cylindriques et propriété de Radon-Nikodym
Measures with finite semi-variation.
Mesures de Radon à valeurs vectorielles
Mesures vectorielles dans les espaces réticulés
Mesures vectorielles et partitions continues de l'unité
Mixtures of nonatomic measures. III
Moments of vector measures and Pettis integrable functions
Conditions, under which the elements of a locally convex vector space are the moments of a regular vector-valued measure and of a Pettis integrable function, both with values in a locally convex vector space, are investigated.
Monoidwertige Integrale
Multilinear integration of bounded scalar valued functions
Multiple Lebesgue integration on time scales.
New extension of the variational McShane integral of vector-valued functions
We define the Hake-variational McShane integral of Banach space valued functions defined on an open and bounded subset of -dimensional Euclidean space . It is a “natural” extension of the variational McShane integral (the strong McShane integral) from -dimensional closed non-degenerate intervals to open and bounded subsets of . We will show a theorem that characterizes the Hake-variational McShane integral in terms of the variational McShane integral. This theorem reduces the study of our...
O integralnoj reprezentaciji linearnog operatora
On a tensor product of weakly compact mappings
On consequences of the Banach-Kuratowski theorem for Stone algebra valued measures
On control submeasures and measures
On Denjoy-Dunford and Denjoy-Pettis integrals
The two main results of this paper are the following: (a) If X is a Banach space and f : [a,b] → X is a function such that x*f is Denjoy integrable for all x* ∈ X*, then f is Denjoy-Dunford integrable, and (b) There exists a Dunford integrable function which is not Pettis integrable on any subinterval in [a,b], while belongs to for every subinterval J in [a,b]. These results provide answers to two open problems left by R. A. Gordon in [4]. Some other questions in connection with Denjoy-Dundord...
On extension of Baire vector measures
On extension of maps with values in ordered spaces
On extension of vector polymeasures
On extension of vector polymeasures. II.