a representation for characteristic functionals of stable random measures with values in sazonov spaces

A Representation for Characteristic Functionals of Stable Random Measures with Values in Sazonov Spaces

Characteristic Measures for the Representation Ofmanufactured Surface

Convergence theorems for measures with values in Riesz spaces

In some recent papers, results of uniform additivity have been obtained for convergent sequences of measures with values in l-groups. Here a survey of these results and some of their applications are presented, together with a convergence theorem involving Lebesgue decompositions.

Representation of increasing convex functionals with countably additive measures

We derive two types of representation results for increasing convex functionals in terms of countably additive measures. The first is a max-representation of functionals defined on spaces of realvalued continuous functions and the second a sup-representation of functionals defined on spaces of real-valued measurable functions. MSC 2010: 47H07, 28C05, 28C15

A Representation of Stable Banach Spaces

We show that any separable stable Banach space can be represented as a group of isometries on a separable reflexive Banach space, which extends a result of S. Guerre and M. Levy. As a consequence, we can then represent homeomorphically its space of types.

Approximation of fixed points for a continuous representation of nonexpansive mappings in Hilbert spaces

This paper introduces an implicit scheme for a   continuous representation of nonexpansive mappings on a closed convex subset of a Hilbert space with respect to a   sequence of invariant means defined on an appropriate space of bounded, continuous real valued functions of the semigroup.   The main result is to    prove the strong convergence of the proposed implicit scheme to the unique solutio...