On the uniqueness property for products of symmetric invariant probability measures.
On faces of a convex polyhedron in with a small number of sides.
Extending quasi-invariant measures by using subgroups of a given group.
Subsets of the plane with small linear sections and invariant extensions of the two-dimensional Lebesgue measure.
On Vitali's theorem for groups of motions of Euclidean space.
Generalized Sierpinski sets.
On separable supports of Borel measures.
Some partitions consisting of Jordan curves.
On maximal ot-subsets of the Euclidean plane.
On homogeneous coverings of Euclidean spaces.
On vector sums of measure zero sets.
A note on convexly independent subsets of an infinite set of points.
On uncountable unions and intersections of measurable sets.
On ideals with projective bases.
Some problems in measure theory
Small sets with respect to certain classes of topologies
Some combinatorial problems on the measurability of functions with respect to invariant extensions of the Lebesgue measure
Some remarks on density points and the uniqueness property for invariant extensions of the Lebesgue measure
Some properties od step-punctions connected with extensions of measures
Page 1