Convergence actions and Specker compactifications
Toromanoff Clement

TL;DR
This paper explores the relationship between convergence actions of locally compact groups and Specker compactifications, generalizing the concept of ends to better understand group boundaries.
Contribution
It establishes a connection between convergence properties and Specker compactifications, extending the theory of group ends to a broader context.
Findings
Identifies conditions linking convergence actions and Specker compactifications.
Generalizes the notion of ends for locally compact groups.
Provides new insights into the boundary theory of groups.
Abstract
We study locally compact convergence groups, in particular the link between the convergence property and the Specker compactifications (a genaralization of the ends) of a group.
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Taxonomy
TopicsGeometric and Algebraic Topology · semigroups and automata theory · Algebraic structures and combinatorial models
