Ergodicity of mapping class group actions on representation varieties, II. Surfaces with boundary

Transformation Groups

Volumn 8, Issue 4, 2003, Pages 397-402

  Pickrell, Doug ^a   Xia, Eugene Z ^b  

^a University of Arizona   (United States)

^b NATIONAL CHENG KUNG UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0346901948     PISSN: 10834362     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00031-003-0819-6     Document Type: Article

References (9)

1. [AB] M. Atiyah, R. Bott, The Yang-Mills equations over Riemann surfaces, Philos. Trans. Roy. Soc. London, Ser. A 308 (1982), 523-615.
2. [BBN] V. Balaji, I. Biswas, D. Nagaraj, Principal bundles over protective manifolds with parabolic, structure over a divisor, Tohoku Math. J. 53 (2001), 337-367.
3. [FMS] P. Di Francesco, P. Mathieu, D. Senechal, Conformal Field Theory, Springer-Verlag, 1996.
4. [G1] W. Goldman, The symplectic nature of fundamental groups of surfaces, Adv. Math. 54 (1984), 200-225.
5. [G2] W. Goldman, Ergodic theory on moduli spaces, Ann. Math. 146 (1997), 475-507.
6. [H] J. Huebschmann, Symplectic and Poisson structures of certain moduli spaces, I, Duke Math. J. 80 (1995), 737-756.
7. [PX] D. Pickrell, E. Xia, Ergodicity of mapping class group actions on representation varieties, I. Closed surfaces, Comment. Math. Helv. 77 (2002), 339-362.
8. [S1] A. Sengupta, Yang-Mills on surfaces with boundary: Quantum theory and symplectic limit, Comm. Math. Physics 183 (1997), 661-706.
9. [S2] C. Seshadri (rédigées par J.-M. Drezet), Fibré vectoriels sur les courbes algébriques, Astérisque, Soc. Math. France, Paris 96, 1982.