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
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