Applied/GPS
GPS Applied Mathematics Seminar
The GPS (Graduate Participation Seminar) is a weekly seminar by and for graduate students. If you're interested in presenting a topic or your own research, contact the organizers: Sarah Tumasz, Li Wang, and Zhennan Zhou.
All seminars are on Mondays from 2:25 to 3:15 in B235 Van Vleck. Speakers should aim for their talk to last no longer than 45 minutes.
Spring 2012
| date | speaker | title |
|---|---|---|
| Feb 6 | Zhan Wang | Hydroelastic solitary wave and its application in ice problem |
| Feb 13 | Sarah Tumasz | What is Topological Mixing? |
| Feb 20 | Zhennan Zhou | Semi-classical analysis of Schrodinger equation with periodic potential |
| Feb 27 | Li Wang | A Jin-Xin-Glimm scheme for hyperbolic conservation laws |
| Mar 5 | ||
| Mar 12 | ||
| Mar 19 | ||
| Mar 26 | ||
| Apr 2 | ||
| Apr 9 | ||
| Apr 16 | ||
| Apr 23 | ||
| Apr 30 | ||
| May 7 |
Abstracts
Monday, February 6: Zhan Wang
Hydroelastic solitary wave and its application in ice problem
The study of deformation of a floating ice sheet has applications in polar regions where ice cover is used for roads or runways and there is an interesting on the safe use of these transport links. We use the full potential model to study the forced and unforced dynamics of hydroelastic waves near the minimum phase speed in deep water. This is a joint work with Paul Milewski and J.-M. Vanden-Broeck.
Monday, February 13: Sarah Tumasz
What is Topological Mixing?
In this talk, I hope to provide an answer to the question 'What is Topological Mixing?' This will be a very introductory level talk, and I'll attempt to give intuitive, rather than technical, definitions. I'll discuss the basics of mixing, topology, and braids (as they apply) and then give some examples of applications.
Monday, February 20: Zhennan Zhou
Semi-classical analysis of Schrodinger equation with periodic potential
abstract In this talk, I plan to (at least try to) convince you that for Schrodinger equations, we need more analytic insight to build up reliable numerical schemes. I will introduce basic asymptotic methods for semiclassical limits, and explain why the situation changes dramatically for highly oscillatory potentials.