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Integrable systems aspects of Willmore surfaces

University of Tuebingen (Germany) and University of Massachussets, Amherst (USA)

We will explain the integrable systems structure on the space of Willmore tori arising from the Novikov-Veselov hierarchy. This structure can be used to gain a picture of the moduli space of all (constrained) Willmore tori and to compute many examples of such surfaces.

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