Handbook of Teichmüller Theory, Volume I
Editors
Athanase Papadopoulos
IRMA, Strasbourg, France
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pp. v–vi ForewordAthanase Papadopoulos
pp. vii–viii Contentspp. 1–30 Introduction to Teichmüller theory, old and newAthanase Papadopoulos
pp. 33–109 Harmonic maps and Teichmüller theoryGeorgios D. DaskalopoulosRichard A. Wentworth
pp. 111–204 On Teichmüller's metric and Thurston's asymmetric metric on Teichmüller spaceAthanase PapadopoulosGuillaume Théret
pp. 205–221 Surfaces, circles, and solenoidsRobert C. Penner
pp. 223–248 About the embedding of Teichmüller space in the space of geodesic Hölder distributionsJean-Pierre Otal
pp. 249–292 Teichmüller spaces, triangle groups and Grothendieck dessinsWilliam J. Harvey
pp. 293–349 On the boundary of Teichmüller disks in Teichmüller and in Schottky spaceFrank HerrlichGabriela Schmithüsen
pp. 353–386 Introduction to mapping class groups of surfaces and related groupsShigeyuki Morita
pp. 387–410 Geometric survey of subgroups of mapping class groupsJohn Loftin
pp. 447–467 Geometry of the complex of curves and of Teichmüller spaceUrsula Hamenstädt
pp. 471–506 Parameters for generalized Teichmüller spacesCharalampos CharitosIoannis Papadoperakis
pp. 507–540 On the moduli space of singular euclidean surfacesMarc Troyanov
pp. 541–575 Discrete Riemann surfacesChristian Mercat
pp. 579–645 On quantizing Teichmüller and Thurston theoriesLeonid ChekhovRobert C. Penner
pp. 647–684 Dual Teichmüller and lamination spacesVladimir V. FockAlexander Goncharov
pp. 685–760 An analog of a modular functor from quantized Teichmüller theoryJörg Teschner
pp. 761–782 On quantum moduli space of flat PSL₂(ℝ)-connections on a punctured surfaceRinat Kashaev
pp. 387–388 List of contributorsAlbert Marden