Details

References:
For the most part of the course (Euclidean, spherical and hyperbolic geometry and building hyperbolic surfaces via glueings and quotients) we will follow quite closely:

• Francis Bonahon, Low Dimensional Geometry: from Euclidean surfaces to hyperbolic knots, American Mathematical Society (Student Mathematical Library Series)

• Caroline Series, Hyperbolic geometry (Lecture notes for course MA 448 in Warwick)
• Charles Walkden, Hyperbolic geometry (Lecture notes for course MATH32052 in Manchester)

For the last part of the course (Teichmueller space and moduli space of flat tori and hyperbolic surfaces) an elementary (but not too detailed) reference is:

• Richard Evan Schwartz, Mostly Surfaces, American Mathematical Society (Student Mathematical Library Series)

• Beautiful Link: Mapping Class Groups, Teichmuller Spaces and Hyperbolic Surfaces.

Lecture 21 (15 May) Poincare' Theorems and intro to Moduli Spaces;

Prüfung

Prüfung

Modul: 08.07.2019 9:00-12:00, Raum: Y03G91 Plätze: 90, Typ: schriftlich
Repetition: 29.08.2019 9:00-13:00, Raum: Y27K36 Plätze: 1, Typ: mündlich