Selection principles and Baire spaces
Sequential completeness and -sequential completeness are different
Small sets with respect to certain classes of topologies
Some Baire category type theorems for
Some generalization of Steinhaus' lattice points problem
Steinhaus' lattice points problem addresses the question of whether it is possible to cover exactly n lattice points on the plane with an open ball for every fixed nonnegative integer n. This paper includes a theorem which can be used to solve the general problem of covering elements of so-called quasi-finite sets in Hilbert spaces. Some applications of this theorem are considered.
Some geometric properties of typical compact convex sets in Hilbert spaces
An investigation is carried out of the compact convex sets X in an infinite-dimensional separable Hilbert space , for which the metric antiprojection from e to X has fixed cardinality n+1 ( arbitrary) for every e in a dense subset of . A similar study is performed in the case of the metric projection from e to X where X is a compact subset of .
Some more recent results concerning weak Asplund spaces.
Some observations on local uniform boundedness principles
Some remarks on Baire spaces
Some remarks on Suslin sections
Some remarks on the relation of classical set-valued mappings to the Baire classification
Stationary Strategies in Topological Games
Sto let Baireovy věty o kategoriích
Subespacios de primera categoría en espacios vectoriales topológicos de Baire.
Subsequences and category.