2012
DOI: 10.1103/physrevb.86.060510
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Mean-field and stability analyses of two-dimensional flowing soft-core bosons modeling a supersolid

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, w… Show more

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Cited by 62 publications
(60 citation statements)
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“…The numerical simulation presented in Figure 11 shows the occurrence of crystallization for this model in 1D for a Lennard-Jones interaction. Similar results have been observed for the potential V (r) = 1 (0,1) (r) in higher dimensions [192,135,136,4,5,245,144,130,12].…”
Section: Quantum Modelssupporting
confidence: 76%
“…The numerical simulation presented in Figure 11 shows the occurrence of crystallization for this model in 1D for a Lennard-Jones interaction. Similar results have been observed for the potential V (r) = 1 (0,1) (r) in higher dimensions [192,135,136,4,5,245,144,130,12].…”
Section: Quantum Modelssupporting
confidence: 76%
“…The strongly interacting nature of this system makes, however, the effects due to Bose-Einstein condensation (BEC) extremely small and no conclusive proof of supersolidity is still available in such a system [6]. More recently, systematic attempts to predict the occurrence of a supersolid phase have been carried out in atomic gases with dipolar [7][8][9] and soft core, finite range interactions [10][11][12][13][14][15]. However, these configurations have not yet been experimentally realized in the quantum degenerate phase required to observe the new effects.…”
mentioning
confidence: 99%
“…However, the model potential of Eq. (95) is a good approximation of such more complicated real potentials in the sense that the many-body properties found for such potential do not differ qualitatively from the realistic ones [51][52][53][54]. It is important to recall that the Gaussian model potential described above does not fall in the same class of soft-core potentials.…”
Section: A 2-body Rydberg-dressed Potentials and 3-body Contact Intementioning
confidence: 99%