Moment Sequences in Locally Convex Spaces.
Moments of Measures on Banach Spaces.
Non-Archimedean valued quasi-invariant descending at infinity measures.
Nonlinear structures determined by measures on Banach spaces
Noyaux absolument mesurables ou basiques et opérateurs nucléaires
On an Invariant Borel Measure in Hilbert Space
An example of a nonzero σ-finite Borel measure μ with everywhere dense linear manifold of admissible (in the sense of invariance) translation vectors is constructed in the Hilbert space ℓ₂ such that μ and any shift of μ by a vector are neither equivalent nor orthogonal. This extends a result established in [7].
On certain probabilities equivalent to coin-tossing, d'après Schachermayer
On certain probabilities equivalent to Wiener measure, d'après Dubins, Feldman, Smorodinsky and Tsirelson
On generators of shy sets on Polish topological vector spaces.
On Leader's Vp spaces of finitely additive measures.
On Ordinary and Standard Lebesgue Measures on
New concepts of Lebesgue measure on are proposed and some of their realizations in the ZFC theory are given. Also, it is shown that Baker’s both measures [1], [2], Mankiewicz and Preiss-Tišer generators [6] and the measure of [4] are not α-standard Lebesgue measures on for α = (1,1,...).
On quasi-invariant measures in topological vector spaces.
On Sazonov Type Topology in p-adic Banach Space.
On Some Properties of Effros Borel Structure on Spaces of Closed Subsets.
On the correct discrimination of Gaussian hypotheses. II.
On the distribution of the norm for a gaussian measure
On the existence of the functional measure for 2D Yang-Mills theory
We prove the existence of the path-integral measure of two-dimensional Yang-Mills theory, as a probabilistic Radon measure on the "generalized orbit space" of gauge connections modulo gauge transformations, suitably completed following the approach of Ashtekar and Lewandowski.
On the extension of measures
On the isotropic constant of marginals
We show that if μ₁, ..., μₘ are log-concave subgaussian or supergaussian probability measures in , i ≤ m, then for every F in the Grassmannian , where N = n₁ + ⋯ + nₘ and n< N, the isotropic constant of the marginal of the product of these measures, , is bounded. This extends known results on bounds of the isotropic constant to a larger class of measures.
On the points of multivaluedness of metric projections in separable Banach spaces