| Publication Type |
dissertation |
| School or College |
College of Science |
| Department |
Mathematics |
| Author |
Cesa, Morgan Lindsey baker |
| Title |
Dehn functions of higher rank arithmetic groups of type a_n in products of simple lie groups |
| Date |
2016 |
| Description |
Suppose G is an arithmetic group defined over a global field K, that the K-type of G is An with n at least 2, and that the ambient semisimple group that contains G as a lattice has at least two noncocompact factors. We use results from Bestvina-Eskin-Wortman and Cornulier-Tessera to show that G has a polynomially bounded Dehn function. |
| Type |
Text |
| Publisher |
University of Utah |
| Subject |
Arithmetic Group; Coarse manifolds; Dehn Function; Geometric Group Theory; Lattices in Lie Groups |
| Dissertation Name |
Doctor of Philosophy |
| Language |
eng |
| Rights Management |
©Morgan Lindsey baker Cesa |
| Format Medium |
application/pdf |
| ARK |
ark:/87278/s6g205vt |
| Setname |
ir_etd |
| ID |
1356123 |
| Reference URL |
https://collections.lib.utah.edu/ark:/87278/s6g205vt |
