Exciton-quasihole bound states emerge in a tunable lattice model of fractional Chern insulators, appearing as isolated levels in the spectrum due to residual attraction from charge depletion.
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Anomalous Quantum Hall Effect: An Incompressible Quantum Fluid with Fractionally Charged Excitations
5 Pith papers cite this work, alongside 5,005 external citations. Polarity classification is still indexing.
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UNVERDICTED 5representative citing papers
Impurity-induced geometric correlations within a Landau level generate fractional quantum Hall states via coherent coupling of cyclotron orbits.
Quotienting distinguishable-particle states under ordered-basis, unitary-invariance, and local-counting assumptions produces creation-annihilation algebras that reproduce transtatistics partition functions.
Analytical calculation for N≤7 shows composite fermion wavefunction yields lower two-quasiparticle excitation energy per particle than Laughlin, with the difference decreasing as system size increases.
Analytic ground-state energies for N≤10 electrons at ν=1 and excited-state composite-fermion energies at ν=1/3 are obtained via complex polar coordinates and compared with prior numerical work.
citing papers explorer
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Exciton-Anyon Binding in Fractional Chern Insulators: Spectral Fingerprints
Exciton-quasihole bound states emerge in a tunable lattice model of fractional Chern insulators, appearing as isolated levels in the spectrum due to residual attraction from charge depletion.
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Impurity-induced geometric correlations and fractional quantization in quantum Hall systems
Impurity-induced geometric correlations within a Landau level generate fractional quantum Hall states via coherent coupling of cyclotron orbits.
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Reconstruction of Quantum Fields: CCR, CAR and Transfields
Quotienting distinguishable-particle states under ordered-basis, unitary-invariance, and local-counting assumptions produces creation-annihilation algebras that reproduce transtatistics partition functions.
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New exact analytical results for two quasiparticle excitation in the fractional quantum Hall effect
Analytical calculation for N≤7 shows composite fermion wavefunction yields lower two-quasiparticle excitation energy per particle than Laughlin, with the difference decreasing as system size increases.
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Analytic results of the excited electronic states at $\upsilon=1/3$ and the Laughlin-Jain microscopic wave function approaches
Analytic ground-state energies for N≤10 electrons at ν=1 and excited-state composite-fermion energies at ν=1/3 are obtained via complex polar coordinates and compared with prior numerical work.