On Alexandrov lattices.
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 Henstock-Dunford and Henstock-Pettis integrals.
On measure zero sets in topological vector spaces.
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 evaluation of one-loop Feynman amplitudes in euclidean quantum field theory
On the finite dimensional orbits of linear operators
On the scooping property of measures by means of disjoint balls
On -porous sets in abstract spaces.