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250075 VO Differential geometry 2 (2009W)

5.00 ECTS (3.00 SWS), SPL 25 - Mathematik

Details

Language: German

Examination dates

Lecturers

Classes (iCal) - next class is marked with N

Monday 05.10. 10:15 - 11:00 Seminarraum
Tuesday 06.10. 10:15 - 11:00 Seminarraum
Wednesday 07.10. 10:15 - 11:00 Seminarraum
Monday 12.10. 10:15 - 11:00 Seminarraum
Tuesday 13.10. 10:15 - 11:00 Seminarraum
Wednesday 14.10. 10:15 - 11:00 Seminarraum
Monday 19.10. 10:15 - 11:00 Seminarraum
Tuesday 20.10. 10:15 - 11:00 Seminarraum
Wednesday 21.10. 10:15 - 11:00 Seminarraum
Tuesday 27.10. 10:15 - 11:00 Seminarraum
Wednesday 28.10. 10:15 - 11:00 Seminarraum
Tuesday 03.11. 10:15 - 11:00 Seminarraum
Wednesday 04.11. 10:15 - 11:00 Seminarraum
Monday 09.11. 10:15 - 11:00 Seminarraum
Tuesday 10.11. 10:15 - 11:00 Seminarraum
Wednesday 11.11. 10:15 - 11:00 Seminarraum
Monday 16.11. 10:15 - 11:00 Seminarraum
Tuesday 17.11. 10:15 - 11:00 Seminarraum
Wednesday 18.11. 10:15 - 11:00 Seminarraum
Monday 23.11. 10:15 - 11:00 Seminarraum
Tuesday 24.11. 10:15 - 11:00 Seminarraum
Wednesday 25.11. 10:15 - 11:00 Seminarraum
Monday 30.11. 10:15 - 11:00 Seminarraum
Tuesday 01.12. 10:15 - 11:00 Seminarraum
Wednesday 02.12. 10:15 - 11:00 Seminarraum
Monday 07.12. 10:15 - 11:00 Seminarraum
Wednesday 09.12. 10:15 - 11:00 Seminarraum
Monday 14.12. 10:15 - 11:00 Seminarraum
Tuesday 15.12. 10:15 - 11:00 Seminarraum
Wednesday 16.12. 10:15 - 11:00 Seminarraum
Monday 11.01. 10:15 - 11:00 Seminarraum
Tuesday 12.01. 10:15 - 11:00 Seminarraum
Wednesday 13.01. 10:15 - 11:00 Seminarraum
Monday 18.01. 10:15 - 11:00 Seminarraum
Tuesday 19.01. 10:15 - 11:00 Seminarraum
Wednesday 20.01. 10:15 - 11:00 Seminarraum
Monday 25.01. 10:15 - 11:00 Seminarraum
Tuesday 26.01. 10:15 - 11:00 Seminarraum
Wednesday 27.01. 10:15 - 11:00 Seminarraum

Information

Aims, contents and method of the course

Continuation of the lecture course Differential Geometry 1.
Abstract manifolds, algebra of vector field,
cotangential bundle und differential forms, cohomology, integration on manifolds,
Riemannian manifolds.
The following sections of
http://www.mat.univie.ac.at/~kriegl/Skripten/diffgeom.pdf
are planned:
18, 19, 21.8-9, 24, 26, 29, 30, 31, 35, 36, VI, VII, 64

Assessment and permitted materials

Oral Exams

Minimum requirements and assessment criteria

Introduction to the theory of abstract manifolds.

Examination topics

Lecture course mit beamer.

Reading list

Mein Online-Skriptum Differentialgeometrie:
http://www.mat.univie.ac.at/~kriegl/Skripten/diffgeom.pdf


Association in the course directory

MGED

Last modified: Mo 07.09.2020 15:40