Topological solitons in Chern-Simons theories for double-layer fractional quantum Hall effect
arXiv:cond-mat/9610054 · doi:10.1016/S0550-3213(97)00166-1
Abstract
Topological excitations in Chern-Simons gauge theories which describe double-layer fractional quantum Hall effct are studied. There are two types of solitons; one is vortex and the other is nontrivial pseudospin textures which are so-called skyrmion or meron. Effective field theory which describes these solitons is derived by duality transformation.
Section 3 and 5 have been rewritten
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- The BV Formalization of Chern-Simons Theory on Deformed Superspace
- Coexisting Vortices and Antivortices Generated by Dually Gauged Harmonic Maps
- Non-anticommutative ABJ Theory
- Gauge Theory of Composite Fermions: Particle-Flux Separation in Quantum Hall Systems
- Self-dual Chern-Simons Solitons in the Planar Ferromagnet
- Bimerons in Double Layer Quantum Hall Systems
- Solitons in Chern-Simons theories of nonrelativistic CP^{N-1} models: Spin textures in the quantum Hall effect
- Vortex equations governing the fractional quantum Hall effect
- Quasiparticles in the multicomponenet Zhang-Hansson-Kivelson model
- Infinite energy solutions to vortex equations governing the fractional quantum Hall effect
- An indefinite system of equations governing the fractional quantum Hall effect