Content:
This lecture course in master studies is the first part of
sequence of three.
Participants should be familiar with algebra, basic algebraic geometry,
and commutative algebra, as tought by my in past three semesters. Here
we shall start from the notation of schemes, learn their basic
properties, develop the theory of quasicoherent sheaves and cohomology,
and enter the world of algebraic curves.
Literature:
R. Hartshorne: Algebraic geometry
D. Mumford: The red book of varieties and schemes
Q. Liu: Algebraic geometry and arithmetic curves
A. Grothendieck, J. Dieudonné: Éléments de géométrie algébrique I
U. Görtz, T. Wedhorn: Algebraic geometry I
Exercise sheets:
Sheet 1,
Sheet
2,
Sheet 3,
Sheet
4,
Sheet 5,
Sheet
6,
Sheet 7,
Sheet 8,
Sheet 9,
Sheet 10,
Sheet 11
Learning platform
ILIAS
We encourage you to discuss and solve the exercise sheets in
working groups. Hand-ins, however, must be individual and handwritten.
Wie
bearbeitet man ein Übungsblatt? (Von Prof. Manfred Lehn)
Exercise classes:
Class
|
Monday, 10:30 - 12:30 in 25.22-02.81
|
Fabian Korthauer
|
Start: Second week of lecture period. Registration for exercise classes via
HISLSF.
Examinations: oral, conducted in German or English.
Office hours:
Prof. Dr. Stefan Schröer: tuesday from 10:30 - 11:30
Fabian Korthauer: thursday from 11:30 - 12:30