Actions de groupes de Kazhdan sur le cercle

 Access to full text

 Full (PDF)

1. [1] Alperin R, Locally compact groups acting on trees and property (T), Mh. Math.93 (1982) 261-265. Zbl0488.22014MR666827
2. [2] Bonahon F, The geometry of Teichmüller space via geodesic currents, Inv. Math.92 (1988) 139-162. Zbl0653.32022MR931208
3. [3] Burger M, Monod N, Bounded cohomology of lattices in higher rank Lie groups, J. Eur. Math. Soc. (JEMS)1 (1999) 199-235. Zbl0932.22008MR1694584
4. [4] Burger M., Monod N., Continuous bounded cohomology and applications to rigidity theory. Geometric and Functional Analysis, à paraître. Zbl1006.22010
5. [5] Casson A, Jungreis D, Convergence groups and Seifert fibered 3-manifolds, Inv. Math.118 (1994) 441-456. Zbl0840.57005MR1296353
6. [6] Farb B, Shalen P, Real-analytic actions of lattices, Inv. Math.135 (1999) 273-296. Zbl0954.22007MR1666834
7. [7] Gabai D, Convergence groups are Fuchsian groups, Ann. of Math.136 (1992) 447-510. Zbl0785.57004MR1189862
8. [8] Ghys É, Actions de réseaux sur le cercle, Inv. Math.137 (1999) 199-231. Zbl0995.57006MR1703323
9. [9] Ghys É., Groups acting on the circle, L'Enseignement Mathématique, à paraître. Zbl1044.37033
10. [10] Gromov M, Hyperbolic groups, in: Essays in Group Theory, Springer-Verlag, 1987, pp. 75-263. Zbl0634.20015MR919829
11. [11] Ghys É, Sergiescu V, Sur un groupe remarquable de difféomorphismes du cercle, Comment. Math. Helvetici62 (1987) 185-239. Zbl0647.58009MR896095
12. [12] Hector G, Hirsch U, Introduction to the Geometry of Foliations. Part B. Foliations of Codimension One, Aspect of Mathematics, 1987. Zbl0704.57001MR1110794
13. [13] Hinkkanen A, Abelian and nondiscrete convergence groups of the circle, Trans. AMS318 (1990) 87-121. Zbl0699.30017MR1000145
14. [14] de la Harpe P, Valette A, La propriété (T) de Kazhdan pour les groupes localement compacts, Astérisque175 (1989). Zbl0759.22001
15. [15] Navas A., Actions de groupes de Kazhdan sur le cercle, Prépublication de l'ENS, Lyon. 
16. [16] Pressley A, Segal G, Loop Groups, Oxford Mathematical Monographs, 1986. Zbl0618.22011MR900587
17. [17] Reznikov A., Analytic topology of groups, actions, strings and varieties. Chapter 2 : A theory of groups acting in the circle. Preprint, pp. 59–65 (August 11, 1999). http://xxx.lpthe.jussieu.fr/find/math/1/au:+Reznikov_A/0/1/0/all/0/1. 
18. [18] Tukia P, Homeomorphic conjugates of Fuchsian groups, J. Reine Angew. Math.391 (1988) 1-54. Zbl0644.30027MR961162
19. [19] Watatani Y, Property (T) of Kazhdan implies property (FA) of Serre, Math. Japon27 (1981) 97-103. Zbl0489.20022MR649023
20. [20] Witte D, Arithmetic groups of higher Q-rank cannot act on 1-manifolds, Proc. AMS122 (1994) 333-340. Zbl0818.22006MR1198459
21. [21] Witte D, Products of similar matrices, Proc. AMS126 (1998) 1005-1015. Zbl0893.20033MR1451837
22. [22] Zuk A., Property (T) and Kazhdan constants for discrete groups, Prépublication de l'ENS, Lyon. Zbl1036.22004

1. Andrés Navas, On the dynamics of (left) orderable groups
2. Alain Valette, Nouvelles approches de la propriété (T) de Kazhdan