Surfaces of mean curvature one in hyperbolic space

Théorie des variétés minimales et applications, Astérisque, no. 154-155 (1987), 27 p.

@incollection{AST_1987__154-155__321_0,
     author = {Bryant, Robert L.},
     title = {Surfaces of mean curvature one in hyperbolic space},
     booktitle = {Th\'eorie des vari\'et\'es minimales et applications},
     author = {Collectif},
     series = {Ast\'erisque},
     publisher = {Soci\'et\'e math\'ematique de France},
     number = {154-155},
     year = {1987},
     zbl = {0635.53047},
     mrnumber = {955072},
     language = {en},
     url = {archive.numdam.org/item/AST_1987__154-155__321_0/}
}

Bryant, Robert L. Surfaces of mean curvature one in hyperbolic space, dans Théorie des variétés minimales et applications, Astérisque, no. 154-155 (1987), 27 p. http://archive.numdam.org/item/AST_1987__154-155__321_0/

Bibliographie

[1] M. Cowen and P. A. Griffiths, Holomorphic Curves and Metrics of Negative Curvature, J. Analyse Math. 29 (1976), 93-153. | Article | MR 508156 | Zbl 0352.32014

[2] E. Hille, Analytic Function Theory, vol. II, Ginn & Co., 1962. | MR 201608 | Zbl 0102.29401

[3] B. Lawson, Lectures on Minimal Submanifolds, vol. 1, Publish or Perish, Inc., 1976. | MR 576752 | Zbl 0434.53006

[4] R. Osserman, A survey of Minimal Surfaces, Van Nostrand, N.Y., 1969, New edition, Dover 1986. | MR 256278 | Zbl 0209.52901

[5] M. Spivak, A comprehensive Introduction to differential Geometry, Publish or Perish, Inc., 1976. | MR 394452 | Zbl 0306.53003

[6] W. Thurston, The geometry and Topology of $3$ -manifolds, mimeographed notes, Princeton University.