Construction of the classical -matrices for the Toda and Calogero models
arXiv:hep-th/9306102
Abstract
We use the definition of the Calogero-Moser models as Hamiltonian reductions of geodesic motions on a group manifold to construct their -matrices. In the Toda case, the analogous construction yields constant -matrices. By contrast, for Calogero-Moser models they are dynamical objects.
Latex file 23 pages