Invariant classification of orthogonally separable Hamiltonian systems in Euclidean space

Abstract

The problem of the invariant classification of the orthogonal coordinate webs defined in Euclidean space is solved within the framework of Felix Klein's Erlangen Program. The results are applied to the problem of integrability of the Calogero-Moser model.

Cited by in corpus (2)

• Invariant classification of the rotationally symmetric R-separable webs for the Laplace equation in Euclidean space
• Classical and quantum integrability in 3D systems