Actions of semitopological groups
Jan van Mill, Vesko Valov

TL;DR
This paper explores how semitopological and topological groups act continuously and separately continuously on spaces, shedding light on their dynamic properties and potential applications.
Contribution
It provides new insights into the actions of semitopological groups and the distinctions between continuous and separately continuous actions.
Findings
Characterization of continuous transitive actions
Analysis of separately continuous actions of topological groups
Identification of conditions for transitivity in group actions
Abstract
We investigate continuous transitive actions of semitopological groups on spaces, as well as separately continuous transitive actions of topological groups.
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