Homological stability: a tool for computations
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Homological stability: a tool for computations. / Wahl, Nathalie.
Proceedings of the International Congress of Mathematicians - ICM 2022. Vol. 4 EMS Press, 2023. p. 2904-2927.Research output: Chapter in Book/Report/Conference proceeding › Article in proceedings › Research › peer-review
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TY - GEN
T1 - Homological stability: a tool for computations
AU - Wahl, Nathalie
PY - 2023
Y1 - 2023
N2 - Homological stability has shown itself to be a powerful tool for the computation of homology of families of groups such as general linear groups, mapping class groups, or automorphisms of free groups. We survey here tools and techniques for proving homological stability theorems and for computing the stable homology, and illustrate the method through the computation of the homology of Higman–Thompson groups.
AB - Homological stability has shown itself to be a powerful tool for the computation of homology of families of groups such as general linear groups, mapping class groups, or automorphisms of free groups. We survey here tools and techniques for proving homological stability theorems and for computing the stable homology, and illustrate the method through the computation of the homology of Higman–Thompson groups.
U2 - 10.4171/icm2022/137
DO - 10.4171/icm2022/137
M3 - Article in proceedings
SN - 978-3-98547-062-4
VL - 4
SP - 2904
EP - 2927
BT - Proceedings of the International Congress of Mathematicians - ICM 2022
PB - EMS Press
T2 - ICM 2022 - International Congress of Mathematicians
Y2 - 4 July 2022 through 14 July 2022
ER -
ID: 385009519