All two-generator Fuchsian groups
β Scribed by Norman Purzitsky
- Publisher
- Springer-Verlag
- Year
- 1976
- Tongue
- French
- Weight
- 311 KB
- Volume
- 147
- Category
- Article
- ISSN
- 0025-5874
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
It is shown that any finitely generated, non-elementary Fuchsian group has among its homomorphic images all but finitely many of the alternating groups A n . This settles in the affirmative a long-standing conjecture of Graham Higman.
Let A be a quaternion algebra over an algebraic number field F of degree n over the set of traces of the elements in O 1 and T O (r)=[t # T O : 0 t 2r]. The first purpose of this paper is to show that lim r Γ |T O (r)| r = 2 2n&1 -D F p | d(O) m p (O), where D F is the discriminant of F, d(O) is th
A limit point p of a discrete group of MΓΆbius transformations acting on S n is called a concentration point if for any sufficiently small connected open neighborhood U of p, the set of translates of U contains a local basis for the topology of S n at p. For the case of Fuchsian groups (n = 1), every