Bosonic model with fractionalization
arXiv:cond-mat/0210684 · doi:10.1103/PhysRevB.67.115108
Abstract
Bosonic model with unfrustrated hopping and short-range repulsive interaction is constructed that realizes fractionalized insulator phase in two dimensions and in zero magnetic field. Such phase is characterized as having gapped charged excitations that carry fractional electrical charge 1/3 and also gapped vortices above the topologically ordered ground state.
7 pages, 3 figures
References in corpus (4)
Cited by in corpus (21)
- Non-Abelian Anyons and Topological Quantum Computation
- Pyrochlore Photons: The U(1) Spin Liquid in a S=1/2 Three-Dimensional Frustrated Magnet
- Origin of Mott insulating behavior and superconductivity in twisted bilayer graphene
- Controlling frustrated liquids and solids with an applied field in a kagome Heisenberg antiferromagnet
- Fermions, strings, and gauge fields in lattice spin models
- Spin Hamiltonian for which the Chiral Spin Liquid is the Exact Ground State
- Quantum order from string-net condensations and origin of light and massless fermions
- Fractionalization, topological order, and quasiparticle statistics
- Fractional Topological Insulators -- a Pedagogical Review
- Theory of the Kagome Lattice Ising Antiferromagnet in Weak Transverse Field
- Gapless Spin Liquids: Stability and Possible Experimental Relevance
- Classical spin-liquid on the maximally frustrated honeycomb lattice
- Irrational charge from topological order
- Superfluid Insulator Transitions of Hard-Core Bosons on the Checkerboard Lattice
- Spin ice thin films: Large-N theory and Monte Carlo simulations
- Phases and phase transitions in a system with mutual statistics
- Topological Order in Face Centered Cubic Quantum Plaquette Model
- Monte Carlo study of phase transitions out of Symmetry-Enriched Topological phases of bosons in two dimensions
- Classification of symmetry-enriched topological quantum spin liquids
- Fractionalization as an alternate to charge ordering in electronic insulators
- Robust Topological Degeneracy of Classical Theories