The N=1 Supersymmetric Landau Problem and its Supersymmetric Landau Level Projections: the N=1 Supersymmetric Moyal-Voros Superplane
arXiv:0908.3300 · doi:10.1088/1751-8113/42/49/495203
Abstract
The N=1 supersymmetric invariant Landau problem is constructed and solved. By considering Landau level projections remaining non trivial under N=1 supersymmetry transformations, the algebraic structures of the N=1 supersymmetric covariant non(anti)commutative superplane analogue of the ordinary N=0 noncommutative Moyal-Voros plane are identified.
References in corpus (12)
- Formulation, Interpretation and Application of non-Commutative Quantum Mechanics
- Dual families of non-commutative quantum systems
- Interactions and non-commutativity in quantum Hall systems
- Ads(3)/CFT(2) to Ads(2)/CFT(1)
- Quantum Hall Liquid on a Noncommutative Superplane
- Planar Super-Landau Models
- Super-extended noncommutative Landau problem and conformal symmetry
- Supersymmetrizing Landau Models
- Bosonized supersymmetry of anyons and supersymmetric exotic particle on the non-commutative plane
- A (p,q)-deformed Landau problem in a spherical harmonic well: spectrum and noncommuting coordinates
- Classes of f-Deformed Landau Operators: Nonlinear Noncommutative Coordinates from Algebraic Representations
- Supersymmetry breaking in noncommutative quantum mechanics