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Table des matières de ce fascicule | Article précédent | Article suivant Candel, Alberto Uniformization of surface laminations. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 26 no. 4 (1993), p. 489-516 Texte intégral djvu | pdf | Analyses MR 94f:57025 | Zbl 0785.57009 | 5 citations dans Numdam URL stable: http://www.numdam.org/item?id=ASENS_1993_4_26_4_489_0 Bibliographie [2] R. BRODY, Compact Manifolds and Hyperbolicity, Trans. Amer. Math. Soc., Vol. 235, [3] G. CAIRNS and E. GHYS, Totally Geodesic Foliations of Four-Manifolds, J. Differential Geom., Vol. 23, [4] J. CANTWELL and L. CONLON, Leafwise Hyperbolicity of Proper Foliations. Comment. Math. Helv., Vol. 64, [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, [6] C. EARLE and A. SCHATZ, Teichmüller Theory for Surfaces with Boundary. J. Differential Geom., Vol. 4, [7] D. EPSTEIN, K. MILLETT and D. TISCHLER, Leaves Without Holonomy. J. London Math. Soc., Vol. 16, [8] L. GARNETT, Foliations, the Ergodic Theorem and Brownian Motion. J. of Funct. Anal., Vol. 51, [9] E. GHYS, Gauss-Bonnet Theorem for 2-Dimensional Foliations. J. of Funct. Anal., Vol. 77, [10] S. GOODMAN and J. PLANTE, Holonomy and Averaging in Foliated Sets. J. Differential Geom., Vol. 14, [11] C. MOORE and C. SCHOCHET, Global Analysis of Foliated Spaces. Springer-Verlag, New York, [12] A. PHILLIPS and D. SULLIVAN, Geometry of Leaves. Topology, Vol. 20, [13] J. PLANTE, Foliations with Measure Preserving Holonomy. Annals of Math., Vol. 105, [14] G. REEB, Sur certaines propriétés topologiques des variétés feuilletées. Hermann, Paris, [15] D. RUELLE and D. SULLIVAN, Currents, Flows and Diffeomorphisms. Topology, Vol. 14, [16] D. SULLIVAN, Cycles for the Dynamical Study of Foliated Manifolds and Complex Manifolds, Invent. Math., Vol. 36, [17] D. SULLIVAN, Bounds, Quadratic Differentials, and Renormalization Conjectures. Mathematics into the 21st Century. Vol. 2. American Mathematical Society Centennial Publications, Providence, [18] A. VERJOVSKY, A Uniformization Theorem for Holomorphic Foliations. Contemp. Math., Vol. 58, III, |
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