Prof. Dr. Hans-Bert
Rademacher
Vorlesung
Differentialgeometrie
2/
Lecture
Advanced
differential geometry I
Mo 11:15 – 12:45, SG 3-12 (Seminargebäude)
Di
9:15 -- 10:45, SG 3-14
Please
enrol in this course via MOODLE
(and
students of MathPhys in ALMAWEB)
The
course starts on April,
7
Teilnehmer/innen:
(students)
-
Studierende der Mathematik (Diplom), Wirtschaftsmathematik (Diplom)
-
students in mathematical physics (M.Sc.)
It is a compulsary
elective course in the mathematical physics program (10-MAT-MPDG1)
formed by this lecture and the seminar
Topics:
After
a crash course about concepts of differential geometry (connection,
geodesics,
parallel
transport and curvature),we investigate Riemannian manifolds.
We
will discuss how curvature
determines
topology.
In addition we will study
differential
operators on Riemannian manifolds,in particular the
Laplace-operator.
References:
-
Gallot, Hulin,
Lafontaine: Riemannian
Geometry, 3rd
ed., Springer 2004
-
Jost: Riemannian
Geometry and Geometric Analysis,
6th ed., Springer 2011
-
Petersen: Riemannian
Geometry, 3rd
ed., Springer
2016
_____________________________________________________________________________________
Fachseminar
Differentialgeometrie/
Seminar
Advanced
differential geometry I
Mo 15:15 - 16:45, Augusteum A-314
Please
enrol in this course via MOODLE
(and
students of MathPhys in ALMAWEB)
The
course starts at April,
7
Teilnehmer/innen: (students)
- Studierende der Mathematik (Diplom), Wirtschaftsmathematik (Diplom)
- students in mathematical physics (M.Sc.)
It is a compulsary
elective course in the mathematical physics program (10-MAT-MPDG1)
formed by the lecture and the seminar
Topic:
Lorentzian
Geometry, causality and singularities
Reference:
Christian
Bär, Lorentzian geometry, lecture notes
List
of talks
____________________________________________________________________________________
Oberseminar Differentialgeometrie
Mo 13:15 - 14:45, Augusteum A-314
Fortgeschrittene Studierende, Mitarbeiter/innen und Gäste tragen über ihre Forschungen und aktuelle Entwicklungen vor.
_____________________________________________________________________________________________
Stundenplan
(Seite der Fakultät)
2025-03-12
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