On v^2/c^2 expansion of the Dirac equation with external potentials
arXiv:quant-ph/0408065 · doi:10.1119/1.1927548
Abstract
The v^2/c^2 expansion of the Dirac equation with external potentials is reexamined. A complete, gauge invariant form of the expansion to order (1/c)^2 is established which contains two additional terms, as compared to various versions existing in the literature. It is shown that the additional terms describe relativistic decrease of the electron spin magnetic moment with increasing electron energy.
3 pages, no figures
Cited by in corpus (9)
- Generalisation of Gilbert damping and magnetic inertia parameter as a series of higher-order relativistic terms
- Semirelativity in Semiconductors: a Review
- Wave dispersion derived from the square-root Klein-Gordon-Poisson system
- Dynamics of the relativistic electron spin in an electromagnetic field
- Appearance of Gauge Fields and Forces beyond the adiabatic approximation
- Appearance of Gauge Fields and Forces beyond the adiabatic approximation
- Electron mass shift in nonthermal systems
- Condensed-matter analogs of the Sauter--Schwinger effect
- Non-locality of energy separating transformations for Dirac electrons in a magnetic field