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19952024
most citedQuasi-BiHamiltonian Systems and Separability

83 citations · 322 across the 19 of their papers we have counts for

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solv-int1999★ 64 cited

Reduction of bihamiltonian systems and separation of variables: an example from the Boussinesq hierarchy

G. Falqui, F. Magri, G. Tondo

We discuss the Boussinesq system with stationary, within a general framework for the analysis of stationary flows of n-Gel'fand-Dickey hierarchies. We show how a careful use…

solv-int1998★ 14 cited

Bi-Hamiltonian manifolds, quasi-bi-Hamiltonian systems and separation variables

G. Tondo, C. Morosi

We discuss from a bi-Hamiltonian point of view the Hamilton-Jacobi separability of a few dynamical systems. They are shown to admit, in their natural phase space, a quasi-bi-Hamilt…

solv-int1998★ 22 cited

On a class of dynamical systems both quasi-bi-Hamiltonian and bi-Hamiltonian

C. Morosi, G. Tondo

It is shown that a class of dynamical systems (encompassing the one recently considered by F. Calogero [J. Math. Phys. 37 (1996) 1735]) is both quasi-bi-Hamiltonian and bi-Hamilton…

solv-int1997★ 83 cited

Quasi-BiHamiltonian Systems and Separability

C. Morosi, G. Tondo

Two quasi--biHamiltonian systems with three and four degrees of freedom are presented. These systems are shown to be separable in terms of Nijenhuis coordinates. Moreover the most…

solv-int1995★ 45 cited

On the integrability of stationary and restricted flows of the KdV hierarchy.

G. Tondo

A bi--Hamiltonian formulation for stationary flows of the KdV hierarchy is derived in an extended phase space. A map between stationary flows and restricted flows is constructed: i…