Universal symmetry algebras are derived for classical two-dimensional Hamiltonians H with the angular momentum M as an integral of motion, by first determining the variables T, Φ,canonically conjugate to H, M. Translation to quantum mechanics cannot be done universally, but is restricted to Hamiltonians with accidental degeneracy. © 1991.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
The relation between the appearance of accidental degeneracy in the energy levels of a given Hamilto...
We present a detailed group theoretical study of the problem of separation of variables for the char...
Performing the Hamiltonian analysis we explicitly established the canonical equivalence of the defor...
The purpose of this paper is to show that the determination of the symmetry Lie algebra of a Hamilto...
We’ll now turn from the study of specific representations to an attempt to give a general method for...
AbstractThis paper uses Lie-Bäcklund operators to study the connection between classical and quantum...
This book offers an introduction to quantum mechanics for professionals, students, and others in the...
The problem of degeneracy in quantum mechanics is related to the existence of groups of contact tran...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
The representation in quantum mechanics of canonical transformations to action and angle variables i...
Les algebres de Lie, concept developpe dans un cadre purement mathematique des la fin du 19eme siecl...
Our purpose in these lectures will be to provide a general introduction to the role played by consid...
We consider symmetry as a foundational concept in quantum mechanics and rewrite quantum me-chanics a...
10 pages, Latex File, published in Modern Group Theoretical Methods in Physics, J. Bertrand et al. (...
The relation between the appearance of accidental degeneracy in the energy levels of a given Hamilto...
We present a detailed group theoretical study of the problem of separation of variables for the char...
Performing the Hamiltonian analysis we explicitly established the canonical equivalence of the defor...
The purpose of this paper is to show that the determination of the symmetry Lie algebra of a Hamilto...
We’ll now turn from the study of specific representations to an attempt to give a general method for...
AbstractThis paper uses Lie-Bäcklund operators to study the connection between classical and quantum...
This book offers an introduction to quantum mechanics for professionals, students, and others in the...
The problem of degeneracy in quantum mechanics is related to the existence of groups of contact tran...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
We discuss Hamiltonian symmetries and invariants for quantum systems driven by non-Hermitian Hamilto...
The representation in quantum mechanics of canonical transformations to action and angle variables i...
Les algebres de Lie, concept developpe dans un cadre purement mathematique des la fin du 19eme siecl...
Our purpose in these lectures will be to provide a general introduction to the role played by consid...
We consider symmetry as a foundational concept in quantum mechanics and rewrite quantum me-chanics a...
10 pages, Latex File, published in Modern Group Theoretical Methods in Physics, J. Bertrand et al. (...
The relation between the appearance of accidental degeneracy in the energy levels of a given Hamilto...
We present a detailed group theoretical study of the problem of separation of variables for the char...
Performing the Hamiltonian analysis we explicitly established the canonical equivalence of the defor...