On compact spaces carrying random measures of large Maharam type
On Compactness in Locally Convex Spaces.
On complexity of a set of norms in Banach spaces
On countable families of sets without the Baire property
We suggest a method of constructing decompositions of a topological space X having an open subset homeomorphic to the space (ℝⁿ,τ), where n is an integer ≥ 1 and τ is any admissible extension of the Euclidean topology of ℝⁿ (in particular, X can be a finite-dimensional separable metrizable manifold), into a countable family ℱ of sets (dense in X and zero-dimensional in the case of manifolds) such that the union of each non-empty proper subfamily of ℱ does not have the Baire property in X.
On decomposing the plane into connected or one-to-one curves
On families of large oscillation
On game-theoretic methods in the theory of Souslin sets
On infinite real trace rational languages of maximum topological complexity.
On internal composants of indecomposable plane continua
On Marczewski sets and some ideals.
On one generalization of the weakly compactly generated B-spaces
On one generalization of weakly compactly generated Banach spaces
On open maps of Borel sets
We answer in the affirmative [Th. 3 or Corollary 1] the question of L. V. Keldysh [5, p. 648]: can every Borel set X lying in the space of irrational numbers ℙ not and of the second category in itself be mapped onto an arbitrary analytic set Y ⊂ ℙ of the second category in itself by an open map? Note that under a space of the second category in itself Keldysh understood a Baire space. The answer to the question as stated is negative if X is Baire but Y is not Baire.
On -closed spaces.
On pointwise limits of sequences of -continuous functions
On Pre-analytic Spaces.
On projection of nonseparable Souslin and Borel sets along separable spaces
On rectangles and countably generated families
On separable supports of Borel measures.
On some properties of Hurewicz, Menger, and Rothberger