Devil's staircases without particle-hole symmetry
arXiv:1707.07931 · doi:10.1103/PhysRevB.97.075117
Abstract
We present and analyze spin models with long-range interactions whose ground state features a so-called devil's staircase and where plateaus of the staircase are accessed by varying two-body interactions. This is in contrast to the canonical devil's staircase, for example occurring in the one-dimensional Ising model with long-range interactions, where typically a single-body chemical potential is varied to scan through the plateaus. These systems, moreover, typically feature a particle-hole symmetry which trivially connects the hole part of the staircase (filling fraction ) to its particle part (). Such symmetry is absent in our models and hence the particle sector and the hole sector can be separately controlled, resulting in exotic hybrid staircases.
11 pages, 9 figures; close to published version
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Cited by in corpus (4)
- Superradiance-induced multistability in driven Rydberg lattice gases
- Quantum phases of hardcore bosons with repulsive dipolar density-density interactions on two-dimensional lattices
- Emergent Mott-insulators at non-integer fillings and devil's staircase induced by attractive interaction in many-body polarons
- Multipolar Fermi-surface deformation in a Rydberg-dressed Fermi gas with long-range anisotropic interactions