Scattering length and capacity
An expression in terms of the Wiener integral for the “scattering length” is given and used to discuss the relation between this quantity and electrostatic capacity.
Schwache Konvergenz kanonischer zufälliger Funktionale.
Sections in function spaces
Semi-groupes et mesures invariantes pour les processus semi-markoviens à espace d'état quelconque
Semigroup-theoretical proofs of the central limit theorem and other theorems of analysis.
Separabilità di per spazi riflessivi, misura gaussiana
Following H. Sato - Y. Okazaky we will prove that: if is a topological vector space, locally convex and reflexive, and is a gaussian measure on , then is separable.
Sequential compactness for the weak topology of vector measures in certain nuclear spaces.
Sequential density techniques for an approximate Radon–Nikodým theorem.
Several remarks to the Riesz representation theorem
Sigma-finiteness and regularity of generalized Radon measures.
We extend some known sigma-finiteness and regularity results for (locally finite) Radon measures to locally sigma-finite or locally moderated Radon measures of type (H), and we obtain other new ones. The main result states that the regularity and the sigma-finiteness are equivalent for alllocally moderated, diffused, Radon measures of type (H) in a T1 topological space which is either weakly metacompact or paralindelöf (resp. metalindelöf) and has a concassage of Lindelöf (resp. separable) subsets....
Skorohod's spaces
Small sets and a class of general functions.
Smooth models of Thurston's pseudo-Anosov maps
Smoothness conditions on measures using Wallman spaces.
Sobre el corazón de una función vectorial.
Some basic relationships among transforms, convolution products, first variations and inverse transforms
In this paper we obtain several basic formulas for generalized integral transforms, convolution products, first variations and inverse integral transforms of functionals defined on function space.
Some change of variable formulas in integral representation theory.
Some connections between measure, indiscernibility and representation of cuts
Some consequences of a kind of Hahn-Banach's theorem
Some Fine Properties of BV Functions on Wiener Spaces
In this paper we define jump set and approximate limits for BV functions on Wiener spaces and show that the weak gradient admits a decomposition similar to the finite dimensional case. We also define the SBV class of functions of special bounded variation and give a characterisation of SBV via a chain rule and a closure theorem. We also provide a characterisation of BV functions in terms of the short-time behaviour of the Ornstein-Uhlenbeck semigroup following an approach due to Ledoux.