Relatively hyperbolic groups with strongly shortcut parabolics are strongly shortcut

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  • who: B Y NIMA HODA and collaborators from the u00c9cole Normale Supu00e9rieure, Universitu00e9 PSL, CNRS, Paris, FranceDepartment of Mathematics, Cornell University, Ithaca, NY, US.A. have published the article: Relatively hyperbolic groups with strongly shortcut parabolics are strongly shortcut, in the Journal: (JOURNAL)
  • what: The authors show that a group that is hyperbolic relative to strongly shortcut groups is itself strongly shortcut thus obtaining new examples of strongly shortcut groups. The proof relies on a result of independent interest: the authors show that every relatively hyperbolic group acts properly cocompactly on a graph in which . . .

     

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