Loading...
Please wait, while we are loading the content...
Height in splittings of hyperbolic groups
| Content Provider | Semantic Scholar |
|---|---|
| Author | Mitra, Mahan |
| Copyright Year | 2003 |
| Abstract | SupposeH is a hyperbolic subgroup of a hyperbolic group G. Assume there existsn 0 such that the intersection of essentially distinct conjugates of is always finite. Further assume splits overH with hyperbolic vertex and edge groups and the two inclusions ofH are quasi-isometric embeddings. Then is quasiconvex inG. This answers a question of Swarup and provides a partial converse to the main theorem of [23]. |
| File Format | PDF HTM / HTML |
| Alternate Webpage(s) | http://repository.ias.ac.in/89544/1/24-p.pdf |
| Alternate Webpage(s) | http://arxiv.org/pdf/math/0403125v1.pdf |
| Language | English |
| Access Restriction | Open |
| Subject Keyword | Immunostimulating conjugate (antigen) Inclusion Bodies Intersection of set of elements Isometric projection Quasiconvex function Subgroup A Nepoviruses Vertex |
| Content Type | Text |
| Resource Type | Article |
