8 citations · 31 across the 23 of their papers we have counts for
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math.GR2017
Bounded Depth Ascending HNN Extensions and -Semistability at
Michael Mihalik
A 1-ended finitely presented group has semistable fundamental group at if it acts geometrically on some (equivalently any) simply connected and locally finite complex …
math.GR2017
Non-cocompact Group Actions and -Semistability at Infinity
Ross Geoghegan, Craig Guilbault, Michael Mihalik
A finitely presented 1-ended group has {\it semistable fundamental group at infinity} if acts geometrically on a simply connected and locally compact ANR having the pro…
math.GR2017★ 4 cited
Relatively Hyperbolic Groups have Semistabile Fundamental Group at Infinity
Michael L. Mihalik, Eric Swenson
Suppose is a 1-ended finitely generated group that is hyperbolic relative to P a finite collection of 1-ended finitely generated subgroups. Our main theorem states that if the…