On a semitopological semigroup \(\boldsymbol{B}_{\omega}^{\mathscr{F}}\) when a family \(\mathscr{F}\) consists of inductive non-empty subsets of \(\omega \)
From MaRDI portal
Publication:6043352
DOI10.30970/ms.59.1.20-28zbMath1523.22006arXiv2212.05522OpenAlexW4362473056MaRDI QIDQ6043352
M. S. Mykhalenych, Oleg V. Gutik
Publication date: 5 May 2023
Published in: Matematychni Studiï (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2212.05522
Compactness (54D30) Topological lattices, etc. (topological aspects) (54H12) Lower separation axioms ((T_0)--(T_3), etc.) (54D10) Structure of topological semigroups (22A15)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On locally compact semitopological O-bisimple inverse \(\omega\)-semigroups
- Compact monothetic semigroups
- Compact semitopological semigroups: An intrinsic theory
- On topological McAlister semigroups
- Positive answers to Koch's problem in special cases
- When a locally compact monothetic semigroup is compact
- Larger locally compact monothetic semigroups
- Topologische Halbgruppen mit dichter submonogener Unterhalbgruppe
- On locally compact semitopological graph inverse semigroups
- On a locally compact monoid of cofinite partial isometries of \(\mathbb{N}\) with adjoined zero
- On Monothetic Semigroups
- On some generalization of the bicyclic monoid
- A locally compact noncompact monothetic semigroup with identity
- ON GROUP CONGRUENCES ON THE SEMIGROUP BFomega AND ITS HOMOMORPHIC RETRACTS IN THE CASE WHEN THE FAMILY F CONSISTS OF INDUCTIVE NON-EMPTY SUBSETS OF omega
- On a semitopological extended bicyclic semigroup with adjoined zero
- Classifying locally compact semitopological polycyclic monoids
- Some Results on Stability in Semigroups
- On the Closure of the Bicyclic Semigroup
This page was built for publication: On a semitopological semigroup \(\boldsymbol{B}_{\omega}^{\mathscr{F}}\) when a family \(\mathscr{F}\) consists of inductive non-empty subsets of \(\omega \)
