Mean-field and stability analysis of two-dimensional flowing soft-core bosons modeling a supersolid
arXiv:1205.2126 · doi:10.1103/PhysRevB.86.060510
Abstract
The soft-core boson system is one of the simplest models of supersolids, which have both off-diagonal long-range order (Bose-Einstein condensation) and diagonal long-range order (crystalline order). Although this model has been studied from various points of view, studies of the stability of current-flowing states are lacking. Solving the Gross-Pitaevskii and Bogoliubov equations, we obtain excitation spectra in superfluid, supersolid, and stripe phases. On the basis of the results of the excitation spectra, we present a stability phase diagram that shows the region of the metastable superflow states for each phase.
7 pages, 5 figures
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- Bose-Hubbard model on polyhedral graphs
- Ultracold Bosons on a Regular Spherical Mesh
- Quantum crystallography of Rydberg-dressed Bose gases on a square lattice
- Classical and Quantum Gases on a Semiregular Mesh
- Collective excitation and stability of flow-induced gapless Fermi superfluids
- Soliton lattices in the Gross-Pitaevskii equation with nonlocal and repulsive coupling