On the dynamics of a particle on a cone
arXiv:1304.4412 · doi:10.1016/j.aop.2012.10.003
Abstract
A detailed study of the classical and quantum mechanics of a free particle on a double cone and the particle bounded to its tip by the harmonic oscillator potential is presented.
18 pages, 10 figures
References in corpus (6)
- Lensing effects in a nematic liquid crystal with topological defects
- On the quantum dynamics of a point particle in conical space
- Quantum mechanics of a free particle on a pointed plane revisited
- Coulomb and quantum oscillator problems in conical spaces with arbitrary dimensions
- Runge-Lenz Vector, Accidental SU(2) Symmetry, and Unusual Multiplets for Motion on a Cone
- Specific heat of a particle on the cone
Cited by in corpus (8)
- Landau levels, self-adjoint extensions and Hall conductivity on a cone
- Cosmology in the laboratory: an analogy between hyperbolic metamaterials and the Milne universe
- Influence of spatially varying pseudo-magnetic field on a 2D electron gas in graphene
- Curved non-interacting two-dimensional electron gas with anisotropic mass
- Dynamics on the cone: closed orbits and superintegrability
- Conformal bridge in a cosmic string background
- Electronic properties of single and double napped carbon nanocones
- Relativistic Quantum Dynamics on a Double Cone