MAT 558 Topics in Geometry: Teichmüller Theory
Spring 2012

Course Information

Useful References

• J. H. Hubbard, Teichmüller Theory, vol. 1, Matrix Editions, 2006.
• B. Farb and D. Margalit, A Primer on Mapping Class Groups, , Princeton University Press
• O. Lehto, Univalent Functions and Teichmüller Spaces, Springer-Verlag, 1987
• Matsuzaki and Taniguchi, Hyperbolic Manifolds and Kleinian Groups, Oxford Science Publications, 1998
• Imayoshi and Taniguchi, An Introduction to Teichmuller Spaces
• Benedetti and Petronio, Lectures on Hyperbolic Geometry, Springer-Verlag, 1992.
• J. Ratcliffe, Foundations of Hyperbolic Manifolds, 2nd Edition. Springer, 2006.
• M. Gromov, Volume and bounded cohomology
• W. P. Thurston, Three-dimensional Geometry and Topology, Princeton University Press, 1997.
• W. P. Thurston, Geometry and Topology of 3-Manifolds.
• C. McMullen, Notes on Teichmüller Theory and Complex Dynamics
• Kapovich, Notes on Teichmüller Theory
• Hamenstädt, , Teichmüller Theory
• Goldman, Locally homogeneous geometric manifolds
• Burger, Iozzi and Wienhard, Higher Teichmüller Spaces: from SL(2,R) to other Lie groups