Add to ORKGThe properties of the bi-Hamiltonian structures of the harmonic oscillator are studied using the geometric theory of symmetries as an approach. Two superinte-grable systems related with the harmonic oscillator are also analyzed
This is the text of a talk given in Dalmine on May 9, 2007, during one of the “scientific meetings” ...
Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potentials depar...
We study the geometry of completely integrable bi-Hamiltonian systems, and in particular, the existe...
The existence of bi-Hamiltonian structures for the rational Harmonic Oscillator (non-central harmon...
Symmetries and Semi-invariants in the Analysis of Nonlinear Systems details the analysis of continuo...
This book consists of the articles published in the special issues of this Symmetry journal based on...
In the study of bi-Hamiltonian systems (both classical and quantum) one starts with a given dynamics...
Abstract. Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potent...
Many and important integrable Hamiltonian systems are 'superintegrable', in the sense that there is ...
We investigates the orbit structure of two degrees of freedom nonlinear Hamiltonian systems around s...
The Hamilton–Jacobi problem is revisited bearing in mind the consequences arising from a possible bi...
13 pages, Latex file. Submitted for publication to Yadernaya Fizika - Phys.Atom.Nucl. 61 (1998) 1782...
We discuss various continuous and discrete symmetries of the supersymmetric simple harmonic oscillat...
It is shown that the system of two coupled harmonic oscillators possesses many interesting symmetrie...
The symmetry properties of a classical N-dimensional harmonic oscillator with rational frequency rat...
This is the text of a talk given in Dalmine on May 9, 2007, during one of the “scientific meetings” ...
Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potentials depar...
We study the geometry of completely integrable bi-Hamiltonian systems, and in particular, the existe...
The existence of bi-Hamiltonian structures for the rational Harmonic Oscillator (non-central harmon...
Symmetries and Semi-invariants in the Analysis of Nonlinear Systems details the analysis of continuo...
This book consists of the articles published in the special issues of this Symmetry journal based on...
In the study of bi-Hamiltonian systems (both classical and quantum) one starts with a given dynamics...
Abstract. Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potent...
Many and important integrable Hamiltonian systems are 'superintegrable', in the sense that there is ...
We investigates the orbit structure of two degrees of freedom nonlinear Hamiltonian systems around s...
The Hamilton–Jacobi problem is revisited bearing in mind the consequences arising from a possible bi...
13 pages, Latex file. Submitted for publication to Yadernaya Fizika - Phys.Atom.Nucl. 61 (1998) 1782...
We discuss various continuous and discrete symmetries of the supersymmetric simple harmonic oscillat...
It is shown that the system of two coupled harmonic oscillators possesses many interesting symmetrie...
The symmetry properties of a classical N-dimensional harmonic oscillator with rational frequency rat...
This is the text of a talk given in Dalmine on May 9, 2007, during one of the “scientific meetings” ...
Supersymmetric quantum mechanics is a powerful tool for generating exactly solvable potentials depar...
We study the geometry of completely integrable bi-Hamiltonian systems, and in particular, the existe...