In the context of the theory of symplectic-Haantjes manifolds, we construct the Haantjes structures of generalized Stackel systems and, as a particular case, of the quasi-bi-Hamiltonian systems. As an application, we recover the Haantjes manifolds for the rational Calogero model with three particles and for the Benenti systems
In this talk I present the results from my paper Exact solvability of superintegrable Benenti system...
In this paper we will discuss some features of the bi-Hamiltonian method for solving the Hamilton-Ja...
It is known that integrability properties of soliton equations follow from the existence of Lenard c...
In the context of the theory of symplectic-Haantjes manifolds, we construct the Haantjes structures ...
We show that the theory of classical Hamiltonian systems admitting separating variables can be formu...
3siWe show that the theory of classical Hamiltonian systems admitting separating variables can be fo...
A theory of partial separability for classical Hamiltonian systems is proposed in the context of Haa...
A theory of partial separability for classical Hamiltonian systems is proposed in the context of Haa...
We study non-invariant Killing tensors with non-zero Nijenhuis torsion in the three-dimensional Eucl...
We study a symplectic-Haantjes manifold and a Poisson\u2013Haantjes manifold for the Lagrange top an...
2siWe introduce the notion of Haantjes algebra: It consists of an assignment of a familyof operator ...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
We consider a class of Hamiltonian systems in 3 degrees of freedom, with a particular type of quadra...
We characterize a class of integrable Hamiltonian hydrodynamic chains, based on the necessary condit...
We propose a new, infinite class of brackets generalizing the Fr\"olicher--Nijenhuis bracket. This c...
In this talk I present the results from my paper Exact solvability of superintegrable Benenti system...
In this paper we will discuss some features of the bi-Hamiltonian method for solving the Hamilton-Ja...
It is known that integrability properties of soliton equations follow from the existence of Lenard c...
In the context of the theory of symplectic-Haantjes manifolds, we construct the Haantjes structures ...
We show that the theory of classical Hamiltonian systems admitting separating variables can be formu...
3siWe show that the theory of classical Hamiltonian systems admitting separating variables can be fo...
A theory of partial separability for classical Hamiltonian systems is proposed in the context of Haa...
A theory of partial separability for classical Hamiltonian systems is proposed in the context of Haa...
We study non-invariant Killing tensors with non-zero Nijenhuis torsion in the three-dimensional Eucl...
We study a symplectic-Haantjes manifold and a Poisson\u2013Haantjes manifold for the Lagrange top an...
2siWe introduce the notion of Haantjes algebra: It consists of an assignment of a familyof operator ...
AbstractWe study completely integrable quasi-bi-Hamiltonian systems whose common level surfaces are ...
We consider a class of Hamiltonian systems in 3 degrees of freedom, with a particular type of quadra...
We characterize a class of integrable Hamiltonian hydrodynamic chains, based on the necessary condit...
We propose a new, infinite class of brackets generalizing the Fr\"olicher--Nijenhuis bracket. This c...
In this talk I present the results from my paper Exact solvability of superintegrable Benenti system...
In this paper we will discuss some features of the bi-Hamiltonian method for solving the Hamilton-Ja...
It is known that integrability properties of soliton equations follow from the existence of Lenard c...