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Farrell-Jones via Dehn fillings

Published 27 Oct 2015 in math.GR and math.GT | (1510.08113v1)

Abstract: Following the approach of Dahmani, Guirardel and Osin, we extend the group theoretical Dehn filling theorem to show that the pre-images of infinite order elements have a certain structure of a free product. We then apply this result to show that groups hyperbolic relative to residually finite groups satisfying the Farrell-Jones conjecture, they satisfy the Farrell-Jones conjecture.

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