Springe direkt zu Inhalt

Summer Semester 2026

19214301: Differential Geometry II (Lecture with exercise session)
In the lecture, basic topics in Riemannian Geometry are treated from a theoretical point of view and illustrated with several examples. Content: A digest of the following topics will be presented: Exponential map and Hopf-Rinow theorem Connections between curvature und topology (e.g. Myers theorem, Hadamard-Cartan theorem, Klingenberg theorem, rigidity theorems) Closed geodesics ...
InstructorProf. Dr. Konrad Polthier, Dr. Tillmann Kleiner
TimeApr 15, 2026 - Jul 18, 2026
Lectures: Monday 10:00-12:00 in A6/SR 025/026 (Arnimallee 6) and Wednesday 10:00-12:00 in A6/SR007/008; (starting April, 15th, 2026 - Wednesday in the first week of the semester) Tutorial 1:  Monday 8:30-10:00; A6/SR 025/026 (Arnimallee 6); (starting April 20th, 2026) Tutorial 2:  Tuesday 8:15-9:45; A6/SR 032 (Arnimallee 6); (starting April 21st, 2026) Exam 1:  tbd Exam 2:  tbd
To achieve regular and active participation it is necessary to visit at least 75% of the offered tutorials and to earn at least 60% of the possible points on the exercise sheets.
19214411: Research Module Differential Geometry (Seminar)
In this seminar, differential geometric topics will be independently developed based on current research and presented in the form of a talk. Particular emphasis is placed on the concrete implementation of differential geometric concepts in application scenarios and the questions of discretization and implementation. Learning objectives are a deeper understanding of differential geometry ...
InstructorProf. Dr. Konrad Polthier, Dr. Tillmann Kleiner
TimeApr 14, 2026 - Jul 16, 2026
Tuesday, 16-18 in A6/SR 007/008 (Arnimallee 6) (starting April, 21th, 2026) Preliminary Meeting: Tuesday, 21.4.2026, 16:15 in A6/SR 007/008 (second week of the semester)