Farrell–Jones via Dehn fillings

Research output: Contribution to journal › Journal article › Research › peer-review

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Farrell–Jones via Dehn fillings. / Antolín, Yago; Coulon, Rémi; Gandini, Giovanni.

In: Journal of Topology and Analysis, Vol. 10, No. 04, 2018, p. 873-895.

Research output: Contribution to journal › Journal article › Research › peer-review

Harvard

Antolín, Y, Coulon, R & Gandini, G 2018, 'Farrell–Jones via Dehn fillings', Journal of Topology and Analysis, vol. 10, no. 04, pp. 873-895. https://doi.org/10.1142/S1793525318500292

APA

Antolín, Y., Coulon, R., & Gandini, G. (2018). Farrell–Jones via Dehn fillings. Journal of Topology and Analysis, 10(04), 873-895. https://doi.org/10.1142/S1793525318500292

Vancouver

Antolín Y, Coulon R, Gandini G. Farrell–Jones via Dehn fillings. Journal of Topology and Analysis. 2018;10(04):873-895. https://doi.org/10.1142/S1793525318500292

Author

Antolín, Yago ; Coulon, Rémi ; Gandini, Giovanni. / Farrell–Jones via Dehn fillings. In: Journal of Topology and Analysis. 2018 ; Vol. 10, No. 04. pp. 873-895.

Bibtex

@article{45aaea308a174d63bf369f98ac0fe07a,
title = "Farrell–Jones via Dehn fillings",
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 subgroups have a certain structure of a free product. We then apply this result to establish the Farrell–Jones conjecture for groups hyperbolic relative to a family of residually finite subgroups satisfying the Farrell–Jones conjecture, partially recovering a result of Bartels",
author = "Yago Antol{\'i}n and R{\'e}mi Coulon and Giovanni Gandini",
year = "2018",
doi = "10.1142/S1793525318500292",
language = "English",
volume = "10",
pages = "873--895",
journal = "Journal of Topology and Analysis",
issn = "1793-5253",
publisher = "World Scientific Publishing Co. Pte. Ltd.",
number = "04",

}

RIS

TY - JOUR

T1 - Farrell–Jones via Dehn fillings

AU - Antolín, Yago

AU - Coulon, Rémi

AU - Gandini, Giovanni

PY - 2018

Y1 - 2018

N2 - 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 subgroups have a certain structure of a free product. We then apply this result to establish the Farrell–Jones conjecture for groups hyperbolic relative to a family of residually finite subgroups satisfying the Farrell–Jones conjecture, partially recovering a result of Bartels

AB - 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 subgroups have a certain structure of a free product. We then apply this result to establish the Farrell–Jones conjecture for groups hyperbolic relative to a family of residually finite subgroups satisfying the Farrell–Jones conjecture, partially recovering a result of Bartels

U2 - 10.1142/S1793525318500292

DO - 10.1142/S1793525318500292

M3 - Journal article

VL - 10

SP - 873

EP - 895

JO - Journal of Topology and Analysis

JF - Journal of Topology and Analysis

SN - 1793-5253

IS - 04

ER -

ID: 221757761