Add to ORKGTwo 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 general Pfaffian quasi-biHamiltonian system with an arbitrary number of degrees of freedom is constructed (in terms of Nijenhuis coordinates) and its separability is proved
We show that the theory of classical Hamiltonian systems admitting separating variables can be formu...
Combining an old idea of Olver and Rosenau with the classifica- tion of second and third order homo...
We show that the notion of generalized Lenard chains allows to formulate in a natural way the theory...
We discuss from a bi-Hamiltonian point of view the Hamilton-Jacobi separability of a few dynamical s...
It is shown that a class of dynamical systems (encompassing the one recently considered by F. Caloge...
An infinite number of families of quasi-bi-Hamiltonian (QBH) systems can be constructed from the con...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
We show that with every separable calssical Stäckel system of Benenti type on a Riemannian space on...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
3siWe show that the theory of classical Hamiltonian systems admitting separating variables can be fo...
Abstract. In this note we discuss the geometrical relationship between bi-Hamiltonian systems and bi...
Many of the integrable coupled nonlinear oscillator systems are associated with generalized Lie symm...
In the study of bi-Hamiltonian systems (both classical and quantum) one starts with a given dynamics...
Abstract. A rigid body in an ideal fluid is an important example of Hamiltonian systems on a dual to...
The existence of quasi-bi-Hamiltonian structures for the Kepler problem is studied. We first relate ...
We show that the theory of classical Hamiltonian systems admitting separating variables can be formu...
Combining an old idea of Olver and Rosenau with the classifica- tion of second and third order homo...
We show that the notion of generalized Lenard chains allows to formulate in a natural way the theory...
We discuss from a bi-Hamiltonian point of view the Hamilton-Jacobi separability of a few dynamical s...
It is shown that a class of dynamical systems (encompassing the one recently considered by F. Caloge...
An infinite number of families of quasi-bi-Hamiltonian (QBH) systems can be constructed from the con...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
We show that with every separable calssical Stäckel system of Benenti type on a Riemannian space on...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
3siWe show that the theory of classical Hamiltonian systems admitting separating variables can be fo...
Abstract. In this note we discuss the geometrical relationship between bi-Hamiltonian systems and bi...
Many of the integrable coupled nonlinear oscillator systems are associated with generalized Lie symm...
In the study of bi-Hamiltonian systems (both classical and quantum) one starts with a given dynamics...
Abstract. A rigid body in an ideal fluid is an important example of Hamiltonian systems on a dual to...
The existence of quasi-bi-Hamiltonian structures for the Kepler problem is studied. We first relate ...
We show that the theory of classical Hamiltonian systems admitting separating variables can be formu...
Combining an old idea of Olver and Rosenau with the classifica- tion of second and third order homo...
We show that the notion of generalized Lenard chains allows to formulate in a natural way the theory...