Continuously many quasi-isometry classes of residually finite groups

HIGHLIGHTS

  • who: R E, S E and Hip Kuen, Chong from the Department of Mathematics and Statistics, McGill University, Montreal, QC H A , Canada have published the Article: Continuously many quasi-isometry classes of residually finite groups, in the Journal: (JOURNAL)
  • what: The authors show that G(S) is residually finite when S u2286 N>100.

SUMMARY

    Grigorchuk exhibited continuously many quasi-isometry classes of residually finite three-generator groups by producing continuously many growth types. Let wn=[a, b2 ][a2, b2 ] · · · for n ∈ N. Each subset S ⊆ N is associated to . . .

     

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