Monketoo's picture
Add files using upload-large-folder tool
7b91fd8 verified

[Bro06] Kenneth S. Brown. The homology of Richard Thompson's group $F$. In Topological and asymptotic aspects of group theory, volume 394 of Contemp. Math., pages 47–59. Amer. Math. Soc., Providence, RI, 2006.

[BT12] Carl-Friedrich Bödigheimer and Ulrike Tillmann. Embeddings of braid groups into mapping class groups and their homology. In Configuration spaces, volume 14 of CRM Series, pages 173–191. Ed. Norm., Pisa, 2012.

[Deh06] Patrick Dehornoy. The group of parenthesized braids. Adv. Math., 205(2):354–409, 2006.

[FK04] L. Funar and C. Kapoudjian. On a universal mapping class group of genus zero. Geom. Funct. Anal., 14(5):965–1012, 2004.

[FM11] Benson Farb and Dan Margalit. A primer on mapping class groups. Princeton, NJ: Princeton University Press, 2011.

[FN18] Louis Funar and Yurii Neretin. Diffeomorphism groups of tame Cantor sets and Thompson-like groups. Compos. Math., 154(5):1066–1110, 2018.

[GLU20] Anthony Genevois, Anne Lonjou, and Christian Urech. Asymptotically rigid mapping class groups I: Finiteness properties of braided thompson's and houghton's groups. Geom. Topol., 2020. To appear. arXiv:2010.07225.

[GRW18] Søren Galatius and Oscar Randal-Williams. Homological stability for moduli spaces of high dimensional manifolds. I. J. Amer. Math. Soc., 31(1):215–264, 2018.

[GS87] Étienne Ghys and Vlad Sergiescu. Sur un groupe remarquable de difféomorphismes du cercle. Comment. Math. Helv., 62(2):185–239, 1987.

[Har85] John L. Harer. Stability of the homology of the mapping class groups of orientable surfaces. Ann. of Math. (2), 121(2):215–249, 1985.

[Hat91] Allen Hatcher. On triangulations of surfaces. Topology Appl., 40(2):189–194, 1991.

[Hig74] Graham Higman. Finitely presented infinite simple groups. Department of Pure Mathematics, Department of Mathematics, I.A.S. Australian National University, Canberra, 1974. Notes on Pure Mathematics, No. 8 (1974).

[HV17] Allen Hatcher and Karen Vogtmann. Tethers and homology stability for surfaces. Algebr. Geom. Topol., 17(3):1871–1916, 2017.

[HW10] Allen Hatcher and Nathalie Wahl. Stabilization for mapping class groups of 3-manifolds. Duke Math. J., 155(2):205–269, 2010.

[Nak61] Minoru Nakaoka. Homology of the infinite symmetric group. Ann. of Math. (2), 73:229–257, 1961.

[RWW17] Oscar Randal-Williams and Nathalie Wahl. Homological stability for automorphism groups. Adv. Math., 318:534–626, 2017.

[SW] Rachel Skipper and Xiaolei Wu. Finiteness properties for relatives of braided higman-thompson groups. preprint.

[SW19] Markus Szymik and Nathalie Wahl. The homology of the Higman-Thompson groups. Invent. Math., 216(2):445–518, 2019.

[Thu17] Werner Thumann. Operad groups and their finiteness properties. Adv. Math., 307:417–487, 2017.

[vdK80] Wilberd van der Kallen. Homology stability for linear groups. Invent. Math., 60(3):269–295, 1980.

THE OHIO STATE UNIVERSITY, MATH TOWER, 231 W 18TH AVE, COLUMBUS, OH 43210, USA Email address: skipper.26@osu.edu

FAKULTÄT FÜR MATHEMATIK, UNIVERSITÄT BIELEFELD, POSTFACH 100131, D-33501 BIELEFELD, GERMANY Email address: xwu@math.uni-bielefeld.de