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SUMMARY:Hoang Thanh Nguyen (FPT University\, DaNang)
DTSTART:20250603T130000Z
DTEND:20250603T150000Z
DTSTAMP:20260423T041009Z
UID:WienGAGT/47
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/WienGAGT/47/
 ">Quasi-redirecting boundaries of groups</a>\nby Hoang Thanh Nguyen (FPT U
 niversity\, DaNang) as part of Vienna Geometry and Analysis on Groups Semi
 nar\n\n\nAbstract\nQing and Rafi recently introduced a new boundary for me
 tric spaces\, called the quasi-redirecting (QR) boundary. This boundary is
  quasi-isometry invariant\, often compact\, and contains the sublinearly M
 orse boundary as a topological subspace. While the existence of the QR bou
 ndary for all finitely generated groups remains an open question\, we esta
 blish well-defined QR boundaries for several well-studied classes of group
 s\, including relatively hyperbolic groups and all finitely generated 3-ma
 nifold groups.\n\nWe also demonstrate a connection between the QR boundary
  and the divergence of groups: groups with linear divergence have single-p
 oint QR boundaries\, whereas certain groups with quadratic divergence\, su
 ch as graph manifolds and CAT(0) admissible groups\, have QR posets of hei
 ght 2. Some open questions will be discussed if time permits.\n\nThis talk
  is based on joint work with Yulan Qing.\n
LOCATION:https://researchseminars.org/talk/WienGAGT/47/
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