On superintegrability of 3D axially-symmetric non-subgroup-type systems with magnetic fields
From MaRDI portal
Publication:5876314
DOI10.1088/1751-8121/abc4b8OpenAlexW3096404978MaRDI QIDQ5876314
No author found.
Publication date: 1 February 2023
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2008.01987
Related Items (6)
Pairs of commuting quadratic elements in the universal enveloping algebra of Euclidean algebra and integrals of motion* ⋮ Higher-order superintegrable momentum-dependent Hamiltonians on curved spaces from the classical Zernike system ⋮ Doubly exotic \(N\)th-order superintegrable classical systems separating in Cartesian coordinates ⋮ Linearity of minimally superintegrable systems in a static electromagnetic field ⋮ Superintegrability of three-dimensional Hamiltonian systems with conformally Euclidean metrics. Oscillator-related and Kepler-related systems ⋮ Superintegrability of separable systems with magnetic field: the cylindrical case
Uses Software
Cites Work
- Unnamed Item
- Separability and dynamical symmetry of Quantum Dots
- Algebraic calculation of the energy eigenvalues for the nondegenerate three-dimensional Kepler-Coulomb potential
- On integrable Hamiltonians with velocity-dependent potentials
- An infinite family of maximally superintegrable systems in a magnetic field with higher order integrals
- Separable systems of Stäckel
- Classical superintegrable systems in a magnetic field that separate in Cartesian coordinates
- Integrable and superintegrable Hamiltonian systems in magnetic fields
- Classical ladder operators, polynomial Poisson algebras, and classification of superintegrable systems
- Classical and quantum superintegrability with applications
- Integrable Hamiltonian systems with vector potentials
- Fourth-order superintegrable systems separating in polar coordinates. II. Standard potentials
- Symmetries and degeneracies of a charged oscillator in the field of a magnetic monopole
- Nondegenerate 2D complex Euclidean superintegrable systems and algebraic varieties
- Second order superintegrable systems in conformally flat spaces. III. Three-dimensional classical structure theory
- Three-dimensional superintegrable systems in a static electromagnetic field
- Superintegrable systems with third-order integrals of motion
- A new superintegrable Hamiltonian
- Superintegrability and higher order polynomial algebras
- Integrable Hamiltonian systems with velocity-dependent potentials
- Spherical type integrable classical systems in a magnetic field
- A multiple scales approach to maximal superintegrability
- Superintegrability in three-dimensional Euclidean space
- Hamiltonians separable in Cartesian coordinates and third-order integrals of motion
- Integrable and superintegrable quantum systems in a magnetic field
- Particular integrability and (quasi)-exact-solvability
- Superintegrable 3D systems in a magnetic field corresponding to Cartesian separation of variables
- On rotationally invariant integrable and superintegrable classical systems in magnetic fields with non-subgroup type integrals
- Cylindrical type integrable classical systems in a magnetic field
- Separation of Variables and Superintegrability
- Fine structure for 3D second-order superintegrable systems: three-parameter potentials
- Fourth order superintegrable systems separating in Cartesian coordinates I. Exotic quantum potentials
- Isochronous Systems
- Superintegrability of the caged anisotropic oscillator
This page was built for publication: On superintegrability of 3D axially-symmetric non-subgroup-type systems with magnetic fields
