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Details for article 120 of 164 found articles
| Title: |
On the finitely generated intersection property for kleinian groups |
| Author: |
Anderson, James W. |
| Appeared in: |
Complex variables and elliptic equations |
| Paging: | Volume 17 (1991) nr. 1-2 pages 111-112 |
| Year: |
1991-08 |
| Contents: |
The purpose of this note is to demonstrate that all Kleinian groups have the finitely generated intersection property; that is, the intersection of any pair of fnitely generated subgroups of 2 Klcinian group is again finitely generated. This rcsuit is a generalization of a theorem of Hempel [I], which states that geometrically finite Kleinian groups have the Cinirely gencratcd intersection property. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 120 of 164 found articles
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