42 citations · 155 across the 27 of their papers we have counts for
35 papers
Non-archimedean topological monoids
Michael Megrelishvili, Menachem Shlossberg
We say that a topological monoid is left non-archimedean (in short: l-NA) if the left action of on itself admits a proper -compactification …
Key subgroups in topological groups
Michael Megrelishvili, Menachem Shlossberg
We introduce two minimality properties of subgroups in topological groups. A subgroup is a key subgroup (co-key subgroup) of a topological group if there is no strictly coa…
More on tame dynamical systems
Eli Glasner, Michael Megrelishvili
In this work, on the one hand, we survey and amplify old results concerning tame dynamical systems and, on the other, prove some new results and exhibit new examples of such system…
Tameness and Rosenthal type locally convex spaces
Matan Komisarchik, Michael Megrelishvili
Motivated by Rosenthal's famous -dichotomy in Banach spaces, Haydon's theorem, and additionally by recent works on tame dynamical systems, we introduce the class of tame local…
Maximal equivariant compactifications
Michael Megrelishvili
Let be a locally compact group. Then for every -space the maximal -proximity can be characterized by the maximal topological proximity as follows: $$ A \ \o…
Orderable groups and semigroup compactifications
Michael Megrelishvili
Our aim is to find some new links between linear (circular) orderability of groups and topological dynamics. We suggest natural analogs of the concept of algebraic orderability for…