Separable Hamiltonian equations on Riemann manifolds and related integrable hydrodynamic systems

Nonlinear Sciences – Exactly Solvable and Integrable Systems

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to appear in Journal of Geometry and Physics

Scientific paper

A systematic construction of St\"{a}ckel systems in separated coordinates and its relation to bi-Hamiltonian formalism are considered. A general form of related hydrodynamic systems, integrable by the Hamilton-Jacobi method, is derived. One Casimir bi-Hamiltonian case is studed in details and in this case, a systematic construction of related hydrodynamic systems in arbitrary coordinates is presented, using a cofactor method and soliton symmetry constraints.

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