Lezioni
Orario: Prima lezione: |
Lunedì 13-15 e Mercoledì
12:30-14:30 Lunedì 9 novembre 2015 |
Durata del corso: Modalità d’esame: |
36 ore di lezione orale/seminariale |
Riunione preliminare |
martedì 3 novembre 2015, Aula B |
Libri e appunti
utili
Abikoff, The
real-analytic theory of Teichmüller space,
Lecture Notes in Mathematics, vol. 820, Springer
Ahlfors, Lectures
on quasiconformal mappings, Van Nostrand Studies 10
Fletcher-Markovic, Quasiconformal maps and Teichmüller
theory, Oxford Graduate Texts in Mathematics 11, Oxford University
Press
Gardiner-Lakic, Quasiconformal Teichmüller
theory, Surveys and Monographs, vol. 76, American Mathematical
Society
Strebel, Quadratic
differentials, Ergebnisse der Mathematik
und ihrer Grenzgebiete (3),
5, Springer
Hubbard, Teichmüller theory and applications to geometry,
topology and dynamics, vol. 1, Matrix Edtions
Farb-Margalit, A
primer on mapping class groups, Princeton Mathematical Series, vol. 49,
Princeton University Press
Benedetti-Petronio, Lectures on hyperbolic geometry, Springer
Keen-Lakic, Hyperbolic
geometry from a local viewpoint, London Mathematical Society Student Texts 68,
Cambridge University Press
Labourie, Notes on hyperbolic surface
Casson-Bleiler, Automorphisms of surfaces after Nielsen and Thurston, London Mathematical
Society Student Text 9, Cambridge University Press
Thurston, The geometry and topology of
three-manifolds, appunti in formato
elettronico, Princeton University Press
Arbarello-Cornalba-Griffiths,
Geometry of algebraic curves 2, Grundlehren der Mathematischen Wissenschaften vol. 268, Springer
Labourie, Lectures
on representations of surfaces groups, Zurich Lectures in Advanced
Mathematics, European Mathematical Society
Newstead, Introduction to moduli problems
and orbit spaces, Tata Institute of Fundamental Research lectures on
mathematics and physics - Notes
Hitchin, The
self-duality equations on a Riemann surface, Proc. London Math. Soc. (3)
vol. 55 (1987) n. 1, pp. 55-126
Bradlow-Garcia-Prada-Goldman-Wienhard,
Notes on representation of surface
groups
Goldman, The complex-symplectic
geometry of SL(2,C)-characters over surfaces, Algebraic groups and arithmetic, pp. 375-407, Tata
Inst. Fund. Res., Mumbai 2004
Goldman, Geometric structures on
manifolds and varieties of representations, Geometry of group
representations (Boulder, CO, 1987), pp. 169-198, Contemp. Math. 74, AMS
Burger-Iozzi-Wienhard, Higher Teichmüller
spaces from SL(2,R) to other Lie groups, Handbook of Teichmuller
theory vol. IV, pp. 539-618, IRMA Lect. Math. Theor. Phys. 19, EMS
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