Solvable models of Bose-Einstein condensates: a new algebraic Bethe ansatz scheme
arXiv:cond-mat/0211249 · doi:10.1063/1.1605495
Abstract
A new algebraic Bethe ansatz scheme is proposed to diagonalise classes of integrable models relevant to the description of Bose-Einstein condensates in dilute alkali gases. This is achieved by introducing the notion of Z-graded representations of the Yang-Baxter algebra.
arXiv comment14 pages, latex, no figures
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Cited by in corpus (9)
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- Exactly solvable models in atomic and molecular physics
- Classical and quantum analysis of a heterotriatomic molecular Bose-Einstein-condensate model
- Exactly solvable models for multiatomic molecular Bose-Einstein condensates
- Relative Phase and Josephson Dynamics between Weakly Coupled Richardson Models
- A bosonic multi-state two-well model
- Exact ground-state correlation functions of an atomic-molecular boson conversion model
- Energy level statistics for models of coupled single-mode Bose--Einstein condensates
- Exactly solvable models for triatomic-molecular Bose-Einstein Condensates