Uniformization of surface laminations

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1. [1] L. AHLFORS and L. BERS, Riemann's Mapping Theorem for Variable Metrics, Annals of Math., Vol. 72, 1960, p. 385-404. Zbl0104.29902MR22 #5813
2. [2] R. BRODY, Compact Manifolds and Hyperbolicity, Trans. Amer. Math. Soc., Vol. 235, 1978, p. 213-219. Zbl0416.32013MR57 #10010
3. [3] G. CAIRNS and E. GHYS, Totally Geodesic Foliations of Four-Manifolds, J. Differential Geom., Vol. 23, 1986, p. 241-254. Zbl0601.53027MR87m:53043
4. [4] J. CANTWELL and L. CONLON, Leafwise Hyperbolicity of Proper Foliations. Comment. Math. Helv., Vol. 64, 1989, p. 329-337. A correction. Ibid., Vol. 66, 1991, p. 319-321. Zbl0768.57013MR90f:57035
5. [5] A. CONNES, Sur la théorie non-commutative de l'intégration, Algèbres d'Opérateurs. Lecture Notes in Math., Vol. 725, p. 19-143. Springer-Verlag, New York, 1979. Zbl0412.46053MR81g:46090
6. [6] C. EARLE and A. SCHATZ, Teichmüller Theory for Surfaces with Boundary. J. Differential Geom., Vol. 4, 1970, p. 169-185. Zbl0194.52802MR43 #2737b
7. [7] D. EPSTEIN, K. MILLETT and D. TISCHLER, Leaves Without Holonomy. J. London Math. Soc., Vol. 16, 1977, p. 548-552. Zbl0381.57007MR57 #4193
8. [8] L. GARNETT, Foliations, the Ergodic Theorem and Brownian Motion. J. of Funct. Anal., Vol. 51, 1983, p. 285-311. Zbl0524.58026MR84j:58099
9. [9] E. GHYS, Gauss-Bonnet Theorem for 2-Dimensional Foliations. J. of Funct. Anal., Vol. 77, 1988, p. 51-59. Zbl0656.57017MR89d:57040
10. [10] S. GOODMAN and J. PLANTE, Holonomy and Averaging in Foliated Sets. J. Differential Geom., Vol. 14, 1979, p. 401-407. Zbl0475.57007MR81m:57020
11. [11] C. MOORE and C. SCHOCHET, Global Analysis of Foliated Spaces. Springer-Verlag, New York, 1988. Zbl0648.58034MR89h:58184
12. [12] A. PHILLIPS and D. SULLIVAN, Geometry of Leaves. Topology, Vol. 20, 1981, p. 209-218. Zbl0454.57016MR82f:57021
13. [13] J. PLANTE, Foliations with Measure Preserving Holonomy. Annals of Math., Vol. 105, 1975, p. 327-361. Zbl0314.57018MR52 #11947
14. [14] G. REEB, Sur certaines propriétés topologiques des variétés feuilletées. Hermann, Paris, 1952. Zbl0049.12602MR14,1113a
15. [15] D. RUELLE and D. SULLIVAN, Currents, Flows and Diffeomorphisms. Topology, Vol. 14, 1975, p. 319-327. Zbl0321.58019MR54 #3759
16. [16] D. SULLIVAN, Cycles for the Dynamical Study of Foliated Manifolds and Complex Manifolds, Invent. Math., Vol. 36, 1976, p. 225-255. Zbl0335.57015MR55 #6440
17. [17] D. SULLIVAN, Bounds, Quadratic Differentials, and Renormalization Conjectures. Mathematics into the 21st Century. Vol. 2. American Mathematical Society Centennial Publications, Providence, 1991. Zbl0936.37016
18. [18] A. VERJOVSKY, A Uniformization Theorem for Holomorphic Foliations. Contemp. Math., Vol. 58, III, 1987, p. 233-253. Zbl0619.32017MR88h:57027

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