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Abstract
A quantum magnetic algebra is developed that incorporates the effects of magnetic curvature on the dynamics of charged particles. The formalism extends the standard treatment of particles in magnetic fields to include geometric effects arising from the curvature of the magnetic field. The noncommutative structure of the quantum magnetic algebra is analyzed.
Keywords
Magnetic Algebra
Magnetic Curvature
Quantum Mechanics
Noncommutative Geometry
Charged Particles
Phase Space
Metadata
| Date | 2003 |
|---|---|
| Publisher | IOP Publishing |
| Language | English |
| Pages | 21 |
| PACS Codes | 03.65.Sq, 02.40.Gh |
Citation
M. F. Kondratieva, T. A. Osborn, "Quantum Magnetic Algebra and Magnetic Curvature," Journal of Physics A: Mathematical and General 36, 7559-7579 (2003).
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