The Dehn functions of Stallings–Bieri groups

Author:

Carter William,Forester MaxORCID

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference19 articles.

1. Abrams, A., Brady, N., Dani, P., Duchin, M., Young, R.: Pushing fillings in right-angled Artin groups. J. Lond. Math. Soc. 87(2), 663–688 (2013)

2. Amchislavska, M., Riley, T.: Lamplighters, metabelian groups, and horocyclic products of trees. To appear in L’Enseignement Mathématique. http://arxiv.org/abs/1405.1660

3. Baumslag, G., Bridson, M.R., Miller III, C.F., Short, H.: Finitely presented subgroups of automatic groups and their isoperimetric functions. J. Lond. Math. Soc. 56(2), 292–304 (1997)

4. Bestvina, M., Brady, N.: Morse theory and finiteness properties of groups. Invent. Math. 129, 445–470 (1997)

5. Bieri, R.: Homological dimension of discrete groups. Mathematics Department, Queen Mary College, London. Queen Mary College Mathematics Notes (1976)

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1. Dehn functions of coabelian subgroups of direct products of groups;Journal of the London Mathematical Society;2022-10-08

2. On the geometry of Cayley automatic groups;International Journal of Algebra and Computation;2022-03-15

3. Identifying Dehn functions of Bestvina–Brady groups from their defining graphs;Geometriae Dedicata;2021-03-05

4. Residually free groups do not admit a uniform polynomial isoperimetric function;Proceedings of the American Mathematical Society;2020-06-01

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