AbstractIn this paper we use a generalization of Oevel's theorem about master symmetries to relate them with superintegrability and quadratic algebras
The study of harmonic analysis in superspace led to the Howe dual pair (O(m) x Sp(2n); sl2). This Ho...
§ l.A quarter of century ago the discovery of solitary waves ( soliton) solutions to Korteweg-de Vri...
We discuss few families of integrable and superintegrable systems in $n$-dimensional Euclidean space...
We consider some examples of superintegrable system which were recently isolated through a different...
AbstractIn this paper we use a generalization of Oevel's theorem about master symmetries to relate t...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
Using a Poisson bracket representation, in 3D, of the Lie algebra sl (2), we first use highest weigh...
The first part of this paper explains what super-integrability is and how it differs in the classica...
AbstractIn this letter we examine the interrelation between Noether symmetries, master symmetries an...
Quantum superintegrable systems are solvable eigenvalue problems. Their solvability is due to symmet...
Quantum superintegrable systems are solvable eigenvalue problems. Their solvability is due to symmet...
Ankara : Department of Mathematics and Institute of Engineering and Sciences,Bilkent Univ., 1993.The...
A classical (or quantum) superintegrable system on an n-dimensional Rie-mannian manifold is an integ...
The study of harmonic analysis in superspace led to the Howe dual pair (O(m) x Sp(2n); sl2). This Ho...
§ l.A quarter of century ago the discovery of solitary waves ( soliton) solutions to Korteweg-de Vri...
We discuss few families of integrable and superintegrable systems in $n$-dimensional Euclidean space...
We consider some examples of superintegrable system which were recently isolated through a different...
AbstractIn this paper we use a generalization of Oevel's theorem about master symmetries to relate t...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
A Hamiltonian with two degrees of freedom is said to be superintegrable if it admits three functiona...
Using a Poisson bracket representation, in 3D, of the Lie algebra sl (2), we first use highest weigh...
The first part of this paper explains what super-integrability is and how it differs in the classica...
AbstractIn this letter we examine the interrelation between Noether symmetries, master symmetries an...
Quantum superintegrable systems are solvable eigenvalue problems. Their solvability is due to symmet...
Quantum superintegrable systems are solvable eigenvalue problems. Their solvability is due to symmet...
Ankara : Department of Mathematics and Institute of Engineering and Sciences,Bilkent Univ., 1993.The...
A classical (or quantum) superintegrable system on an n-dimensional Rie-mannian manifold is an integ...
The study of harmonic analysis in superspace led to the Howe dual pair (O(m) x Sp(2n); sl2). This Ho...
§ l.A quarter of century ago the discovery of solitary waves ( soliton) solutions to Korteweg-de Vri...
We discuss few families of integrable and superintegrable systems in $n$-dimensional Euclidean space...
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