Euler equations on the general linear group, cubic curves, and inscribed hexagons
Konstantin Aleshkin
SISSA, Trieste, Italy and Landau Institute for Theoretical Physics, Moscow, RussiaAnton Izosimov
University of Toronto, Canada
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Abstract
We study integrable Euler equations on the Lie algebra by interpreting them as evolutions on the space of hexagons inscribed in a real cubic curve.
Cite this article
Konstantin Aleshkin, Anton Izosimov, Euler equations on the general linear group, cubic curves, and inscribed hexagons. Enseign. Math. 62 (2016), no. 1/2, pp. 143–170
DOI 10.4171/LEM/62-1/2-9