Differentiable Ergodic Theory (3/3)
- Date
- Jul 4, 2014
- Time
- 1:00 PM - 2:30 PM
- Speaker
- Jun.-Prof. Dr. Kathrin Padberg-Gehle
- Affiliation
- TU Dresden, Institut für Wissenschaftliches Rechnen
- Language
- en
- Main Topic
- Mathematik
- Other Topics
- Mathematik
- Host
- Prof. Dr. R. Schilling / Dipl.-Math J. Hollender
- Description
- Ein Vortrag im Rahmen der "Graduate Lectures in Mathematics" A dynamical system can be thought of as a rule for a time evolution T on a state space X. The theory of dynamical systems is divided into several subfields such as differentiable dynamics, topological dynamics or ergodic theory, depending on the structures of T and X. Ergodic theory considers the action of a given dynamical system on suitable measures and thus provides a powerful toolbox for the analysis and description of the dynamics. This short course introduces ergodic theoretical concepts for differentiable dynamical systems. In particular, we will deal with invariant measures, Lyapunov exponents and the corresponding ergodic theorems.
- Links
Last modified: Apr 8, 2014, 6:12:02 PM
Location
TUD Willers-Bau (WIL A 124)Zellescher Weg12-1401069Dresden
- Homepage
- https://navigator.tu-dresden.de/etplan/wil/00
Organizer
TUD MathematikWillersbau, Zellescher Weg12-1401069Dresden
- Phone
- 49-351-463 33376
- Homepage
- http://tu-dresden.de/mathematik
Legend
- Biology
- Chemistry
- Civil Eng., Architecture
- Computer Science
- Economics
- Electrical and Computer Eng.
- Environmental Sciences
- for Pupils
- Law
- Linguistics, Literature and Culture
- Materials
- Mathematics
- Mechanical Engineering
- Medicine
- Physics
- Psychology
- Society, Philosophy, Education
- Spin-off/Transfer
- Traffic
- Training
- Welcome
