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Landau level quantization of Dirac electrons on the sphere

Published 16 Jul 2018 in cond-mat.str-el | (1807.05816v2)

Abstract: Interactions in Landau levels can stabilize new phases of matter, such as fractionally quantized Hall states. Numerical studies of these systems mostly require compact manifolds like the sphere or a torus. For massive dispersions, a formalism for the lowest Landau level on the sphere was introduced by Haldane [F.D.M. Haldane, PRL 51, 605 (1983)]. Graphene and surfaces of 3D topological insulators, however, display massless (Dirac) dispersions, and hence require a different description. We generalize a formalism previously developed for Dirac electrons on the sphere in zero field to include the effect of an external, uniform magnetic field.

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