-Непрерывные селекторы неподвижных точек многозначных отображений с разложимыми значениями. II. Теоремы релаксации
La Extension De Caratheodory Para Medidas Con Valores En Operadores Positivos.
Laplace-Stieltjes Transforms of Vector-Valued Measures
Laplace-Transformation nichtnegativer und vektorwertiger Maße.
Lattice copies of c₀ and in spaces of integrable functions for a vector measure [Book]
Lattice uniformities on orthomodular structures
Lattice-valued Borel measures. III.
Let be a completely regular space, a boundedly complete vector lattice,
Lemme de Fatou pour l'intégrale de Pettis.
The purpose of this paper is to present Fatou type results for a sequence of Pettis integrable functions and multifunctions. We prove the non vacuity of the weak upper limit of a sequence of Pettis integrable functions taking their values in a locally convex space and we deduce a Fatou's lemma for a sequence of convex weak compact valued Pettis integrable multifunctions. We prove as well a Lebesgue theorem for a sequence of Pettis integrable multifunctions with values in the space of convex compact...
Les mesures vectorielles à valeurs dans sont bornées
Les semi-martingales et la théorie de la mesure
Les semi-martingales formelles
Liapunov Decomposition of a Vector Measure.
Linear Operators and Vector Measures. II.
L'intégrale stochastique considérée comme une intégrale par rapport à une mesure vectorielle
Littlewood's inequality for -bimeasures.
Markov operators on the space of vector measures; coloured fractals
We consider the family 𝓜 of measures with values in a reflexive Banach space. In 𝓜 we introduce the notion of a Markov operator and using an extension of the Fortet-Mourier norm we show some criteria of the asymptotic stability. Asymptotically stable Markov operators can be used to construct coloured fractals.
Maximally conjugate sigma-algebras represented as hypergraphs
Measurability and Pettis integration in Hilbert spaces.
Measurability of functions with values in partially ordered spaces
Measurability of linear operators in the Skorokhod topology.