View Proposal #151
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| ID | 151 |
|---|---|
| First Name | Wolfgang |
| Last Name | Kliemann |
| Institution | Iowa State University |
| Speaker Category | faculty |
| Title of Talk | Global Dynamics and Chaos |
| Abstract | Global Dynamics and Chaos Wolfgang Kliemann Department of Mathematics, Iowa State University, Ames, Iowa 50011, U.S.A. February 27, 2006 Abstract We discuss dynamical systems given by a time set - in our case the real line R, a state space M - a compact subset of Rd or a compact metric space, a continuous map : R M ��! M with two properties (0; x) = x for all x 2 M (t + s; x) = (t; (s; x)) for all x 2 M, all t; s 2 R. Typical examples are solutions of (time-homogeneous) di |
| Subject area(s) | calculus, differential equations, analysis, dynamical systems |
| Suitable for undergraduates? | Yes |
| Day Preference | |
| Computer Needed? | Y |
| Bringing a laptop? | Y |
| Overhead Needed? | N |
| Software requests | |
| Special Needs | |
| Date Submitted | 2/27/2006 |
| Year | 2006 |