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Nonlinear
waves and integrability
Organizers:
G.Biondini: The State University of New York at Buffalo, USA
B. Pelloni: University of Reading UK
In
this minisymposium, the focus will be the analysis of nonlinear PDEs
describing wave phenomena that can be analysed by the inverse
scattering and related transforms, in particular the extension due
to Fokas. Recent results in the solution of boundary value problems
and the extension to multidimension will be presented and discussed
alongside recent results for KdV type models obtained by standard
PDE techniques.
Speakers
List (in alphabetical order of authors):
1) G. Biondini (The State University of New York at Buffalo, USA)
"Line-soliton solutions of the Davey-Stewartson equation"
2) Baofeng Feng (University of Texas, Pan American, USA)
"An integrable difference scheme for the Camassa-Holm equation and numerical
computation"
3) T.
Fokas (University of Cambridge, UK)
"Integrable PDE in multidimensions"
4) David Kaup (University of Central Florida, USA)
"Inverse Scattering on Finite Intervals"
5) Yoshimasa Matsuno (Yamaguchi University, Japan)
"Periodic solutions of the short pulse model equation"
6) Chunxiong Zheng (Tsinghua University, China)
"Numerical solution for some one-dimensional nonlinear wave equations in unbounded domains"
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