WorkshopsBi-Hamiltonian structures on the spaces of curves
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A motion of a curve is called to be integrable if some geometric quan- tities of the curve vary according to a certain solition equation such as the Burgers equation and the KdV equation. In this talk, we shall present some integrable motions of curves which can be viewed from the point of infinite-dimensional Hamiltonian systems and also have bi-hamiltonian structures.
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Atsushi Fujioka
2012-03-17
15:10:00 - 16:00:00
308 , Mathematics Research Center Building (ori. New Math. Bldg.)
A motion of a curve is called to be integrable if some geometric quan- tities of the curve vary according to a certain solition equation such as the Burgers equation and the KdV equation. In this talk, we shall present some integrable motions of curves which can be viewed from the point of infinite-dimensional Hamiltonian systems and also have bi-hamiltonian structures.
For material related to this talk, click here.