Angular momentum and the geometrical gauge of localized photon staes
arXiv:quant-ph/0408017 · doi:10.1103/PhysRevA.71.033816
Abstract
Localized photon states have non-zero angular momentum that varies with the non-unique choice of a transverse basis and is changed by gauge transformations of the geometric vector potential . The position operator must depend on the choice of gauge, but a complete gauge transformation of a physically distinct state has no observable effects. The potential has a Dirac string singularity that is related to an optical vortex of the electric field.
Cited by in corpus (14)
- Goos-Hänchen and Imbert-Fedorov beam shifts: An overview
- Angular Momenta and Spin-Orbit Interaction of Nonparaxial Light in Free Space
- Photon wave mechanics and position eigenvectors
- Quantum Mechanics of a Photon
- Maxwell quantum mechanics
- Maxwell meets Reeh-Schlieder: the quantum mechanics of neutral bosons
- Photon position eigenvectors, Wigner's little group and Berry's phase
- Photon position measure
- Photon counting by inertial and accelerated detectors
- Construction of a photon position operator with commuting components from natural axioms
- Validation of classical modeling of single-photon pulse propagation
- Photon location in spacetime
- Position measurement and the Huygens-Fresnel principle: A quantum model of Fraunhofer diffraction for polarized pure states
- Note on rotational properties of position operators of massless particles