Spinor vortices in non-relativistic Chern-Simons theory
arXiv:hep-th/9503061 · doi:10.1103/PhysRevD.52.4700
Abstract
The non-relativistic `Dirac' equation of Lévy-Leblond is used to describe a spin {\small 1/2} particle interacting with a Chern-Simons gauge field. Static, purely magnetic, self-dual spinor vortices are constructed. The solution can be `exported' to a uniform magnetic background field.
7 pages, Plain Tex
References in corpus (4)
Cited by in corpus (16)
- Connections and dynamical trajectories in generalised Newton-Cartan gravity II. An ambient perspective
- Evolution of the Chern-Simons Vortices
- Bosons, fermions and anyons in the plane, and supersymmetry
- Curvatronics with bilayer graphene in an effective spacetime
- Galilean noncommutative gauge theory: symmetries & vortices
- Non-relativistic Maxwell-Chern-Simons Vortices
- Supersymmetry of the planar Dirac - Deser-Jackiw-Templeton system, and of its non-relativistic limit
- Electronic properties of curved few-layers graphene: a geometrical approach
- Lectures on (abelian) Chern-Simons vortices
- Vortex Solutions of Nonrelativistic Fermion and Scalar Field Theories Coupled to Maxwell-Chern-Simons theories
- Remarks on the solutions of the Maxwell- Chern-Simons theories
- Vortex in Maxwell-Chern-Simons models coupled to external backgrounds
- Vortex solutions of Liouville equation and quasi spherical surfaces
- Vortex solutions in axial or chiral coupled non-relativistic spinor- Chern-Simons theory
- Hopf instantons, Chern-Simons vortices, and Heisenberg ferromagnets
- Analytic solution for Gauged Dirac-Weyl equation in -dimensions