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Homeomorphism types of Floyd boundaries of infinite-ended groups
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abstract
Suppose $G$ is a finitely generated infinite group, and $\mathcal G$ is a graph of groups decomposition of $G$ such that the edge groups are finite. This paper establishes that the topology of the Floyd boundary of $G$ is uniquely determined by the topology of the Floyd boundary of each vertex group of $\mathcal G$.
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Cited by 1 Pith paper
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On the connectedness of the boundary of hierarchically hyperbolic spaces
For hierarchically hyperbolic groups, the boundary is connected if and only if the group is one-ended, and free product boundaries are characterized by factor boundaries.
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