412 citations
- Institute of Nuclear Physics, Polish Academy of SciencesPL211 papers
- National Centre for Nuclear ResearchPL171 papers
- Goethe University FrankfurtDE168 papers
- Lviv UniversityUA106 papers
- Jagiellonian UniversityPL95 papers
- University of WarsawPL75 papers
- Warsaw University of TechnologyPL74 papers
- Joint Institute for Nuclear ResearchRU71 papers
- Ruđer Bošković InstituteHR64 papers
- Centre National de la Recherche ScientifiqueFR60 papers
- Sofia University "St. Kliment Ohridski"BG59 papers
- University of GenevaCH51 papers
6 papers · 2 filters
The connected countable spaces of Bing and Ritter are topologically homogeneous
Iryna Banakh, Taras Banakh, Olena Hryniv +1
Answering a problem posed by the second author on Mathoverflow, we prove that the connected countable Hausdorff spaces constructed by Bing and Ritter are topologically homogeneous.
Categorically closed topological groups
Taras Banakh
Let be a subcategory of the category of topologized semigroups and their partial continuous homomorphisms. An object of the category is called ${\ma…
A quantitative generalization of Prodanov-Stoyanov Theorem on minimal Abelian topological groups
Taras Banakh
A topological group is defined to have if for some number the set has compact closure in . Any such number will be…
Null-finite sets in metric groups and their applications
Taras Banakh, Eliza Jabłońska
In the paper we introduce a new family of "small" sets which is tightly connected with two well known -ideals: of Haar-null sets and of Haar-meager sets. We define a subset …
Characterizing chain-compact and chain-finite topological semilattices
Taras Banakh, Serhii Bardyla
In the paper we present various characterizations of chain-compact and chain-finite topological semilattices. A topological semilattice is called chain-compact (resp. chain-fin…
Completeness and absolute -closedness of topological semilattices
Taras Banakh, Serhii Bardyla
We find (completeness type) conditions on topological semilattices guaranteeing that each continuous homomorphism has closed image in .