Pseudo-circle as an attractor with non-unique rotation vector
- Date
- Dec 5, 2013
- Time
- 2:00 PM - 3:00 PM
- Speaker
- Jan Boronski
- Affiliation
- University of Science und Technology, Krakow
- Series
- TUD Mathematik AG Analysis & Stochastik
- Language
- en
- Main Topic
- Mathematik
- Other Topics
- Mathematik
- Host
- Dr. T. Oertel-Jäger
- Description
- My talk will focus on 1-dimensional indecomposable continua arising as attractors in surface dynamics. Special attention will be given to the pseudo-circle, a peculiar cofrontier first described by R.H. Bing in 1951. Among some other results, taking advantage of Barge-Martin's method of constructing attractors as inverse limits of graphs, I will outline a recent construction of a torus homeomorphism h with an invariant pseudo-circle C, such that the rotation vector of h on C is not unique (joint work with P. Oprocha). Time permitting, part of my talk will also revisit the connection between chaos and indecomposability.
- Links
Last modified: Nov 28, 2013, 11:35:36 AM
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
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