Stability of convergent continuous descent methods.
Stabilizers of closed sets in the Urysohn space
Building on earlier work of Katětov, Uspenskij proved in [8] that the group of isometries of Urysohn's universal metric space 𝕌, endowed with the pointwise convergence topology, is a universal Polish group (i.e. it contains an isomorphic copy of any Polish group). Answering a question of Gao and Kechris, we prove here the following, more precise result: for any Polish group G, there exists a closed subset F of 𝕌 such that G is topologically isomorphic to the group of isometries of 𝕌 which map...
Stable shape concordance implies homeomorphic complements
State spaces and dipaths up to dihomotopy.
Stationary Strategies in Topological Games
Statistical convergence of double sequences on probabilistic normed spaces.
Statistical convergence of sequences of functions with values in semi-uniform spaces
We study several kinds of statistical convergence of sequences of functions with values in semi-uniform spaces. Particularly, we generalize to statistical convergence the classical results of C. Arzelà, Dini and P.S. Alexandroff, as well as their statistical versions studied in [Caserta A., Di Maio G., Kočinac L.D.R., {Statistical convergence in function spaces},. Abstr. Appl. Anal. 2011, Art. ID 420419, 11 pp.] and [Caserta A., Kočinac L.D.R., {On statistical exhaustiveness}, Appl. Math. Lett....
Statistische Entscheidungsprobleme mit nichtkompaktem Aktionenraum.
Sto let Baireovy věty o kategoriích
Strict topology and perfect measures
Striped structures of stable and unstable sets of expansive homeomorphisms and a theorem of K. Kuratowski on independent sets
We investigate striped structures of stable and unstable sets of expansive homeomorphisms and continuum-wise expansive homeomorphisms. The following theorem is proved: if f : X → X is an expansive homeomorphism of a compact metric space X with dim X > 0, then the decompositions and of X into stable and unstable sets of f respectively are uncountable, and moreover there is σ (= s or u) and ϱ > 0 such that there is a Cantor set C in X with the property that for each x ∈ C, contains a nondegenerate...
Strongly metrizable spaces of large dimension each separable subspace of which is zero-dimensional
Strongly paracompact metrizable spaces
Strongly paracompact metrizable spaces are characterized in terms of special S-maps onto metrizable non-Archimedean spaces. A similar characterization of strongly metrizable spaces is obtained as well. The approach is based on a sieve-construction of "metric"-continuous pseudo-sections of lower semicontinuous mappings.
Strongly -bounded and classes of linear operators in probabilistic normed space.
Structure of the set of compatible proximities when the set is finite
Structures quasi-métriques
Structures quasi-métriques (suite)
Structures ultra-uniformes et espaces éparpillés
Subespacios de primera categoría en espacios vectoriales topológicos de Baire.
Subsequences and category.