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20002023
most citedGlobalization of Confluent Partial Actions on Topological and Metric Spaces

42 citations · 155 across the 27 of their papers we have counts for

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math.DS2023

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…

math.DS2021

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…

math.DS2020

Todorcević' trichotomy and a hierarchy in the class of tame dynamical systems

Eli Glasner, Michael Megrelishvili

Todorcević' trichotomy in the class of separable Rosenthal compacta induces a hierarchy in the class of tame (compact, metrizable) dynamical systems according to the topolo…

math.DS2020

Maximal equivariant compactification of the Urysohn spaces and other metric structures

Tomás Ibarlucía, Michael Megrelishvili

We study isometric -spaces and the question of when their maximal equivariant compactification is the Gromov compactification (meaning that it coincides with the compactificatio…

math.DS2018★ 12 cited

Group actions on treelike compact spaces

Eli Glasner, Michael Megrelishvili

We show that group actions on many treelike compact spaces are not too complicated dynamically. We first observe that an old argument of Seidler implies that every action of a topo…

math.DS2018

Circular orders, ultra-homogeneous order structures and their automorphism groups

Eli Glasner, Michael Megrelishvili

We study topological groups for which the universal minimal -system , or the universal irreducible affine -system are tame. We call such groups intrinsicall…