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Stability of two-dimensional, controlled, Bose-Einstein coherent states

机译:二维受控Bose-Einstein相干态的稳定性

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Two-dimensional stability of a controlled Bose-Einstein condensation state, in the form of a nonlinear Schrodinger soliton [JETP Lett. 80 535 (2004)], is studied for the condensations with both repulsive and attractive inter-atom interactions. The Gross-Pitaevski equation is solved numerically, taking initialy a controlled soliton whose "effective mass" is several times bigger than the critical value for a weak collapse in the absence of a potential well, and allowing for reasonably large errors in the experimental realization of the trapping potential required by the theory. For repulsive and sufficiently weak attractive interactions, the controlled state is shown to remain stable inside a breathing potential well, for a time that is an order of magnitude longer than the characteristic periods of the forced and eigenoscillations of the soliton. The collapse is observed only for attractive interactions, when the nonlinear attraction exceeded the appropriate threshold.
机译:受控的玻色-爱因斯坦凝聚态的二维稳定性,呈非线性薛定inger孤子形式[JETP Lett。 80 535(2004)],研究了具有排斥性和吸引力的原子间相互作用的凝聚。 Gross-Pitaevski方程的数值求解方法是,首先采用一个受控孤子,其“有效质量”比在没有势阱的情况下弱塌陷的临界值大几倍,并且在实验实现中允许相当大的误差。该理论要求的诱捕潜力。对于排斥力和足够弱的吸引力相互作用,控制状态显示为在呼吸势阱内部保持稳定,持续时间比孤子的强迫振动和特征振动的特征周期长一个数量级。当非线性吸引力超过适当的阈值时,仅在吸引相互作用中观察到崩溃。

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